PN.11B, SEC 4, indcs w/ 2 symb (÷) (50)

Question 1 of 50

1. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

15a⁴b ÷ 5a²b² =
- a
  
  b
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 2 of 50

2. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

-20t²r ÷ 5t¹r =
- t
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 3 of 50

3. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

$\frac{- 15 t^{2} a}{3 t a} =$
- t
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 4 of 50

4. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

5a⁻²b ÷ 5a¹b =
- a
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 5 of 50

5. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

16d³e ÷ 4d²e² =
- ⌨️ Enter your answer in its simplest form in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 6 of 50

6. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

$\frac{35 h^{3} x}{7 h^{2} x^{2}} =$
- ⌨️ Enter your answer in its simplest form in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 7 of 50

7. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

-30a³b² ÷ 6a²b =
- a
  
  b
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 8 of 50

8. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

$\frac{-50 x^{2} y}{10 x y^{2}} =$
- ⌨️ Enter your answer in its simplest form in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 9 of 50

9. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

$\frac{- 60 a^{4} b}{12 a^{2} b} =$
- a
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 10 of 50

10. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

18a²b ÷ 3a⁻²b =
- a
  
  ⌨️ Enter your answer in the fields
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 11 of 50

11. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

$\frac{60 a^{2} b}{12 a b} =$
- a
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 12 of 50

12. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

$\frac{40 x^{2} y}{8 x y} =$
- x
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 13 of 50

13. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

-24a⁴b ÷ 4a²b =
- a
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 14 of 50

14. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

$\frac{-72 a^{3} b}{18 a^{2} b^{2}} =$
- ⌨️ Enter your answer in its simplest form in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 15 of 50

15. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

$\frac{- 30 a^{2} b}{10 a b} =$
- a
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 16 of 50

16. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

12a³b ÷ 3a²b² =
- ⌨️ Enter your answer in its simplest form in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 17 of 50

17. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

$\frac{24 a^{2} b}{8 a b} =$
- a
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 18 of 50

18. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

$\frac{50 k^{3} t}{5 k^{2} t^{2}} =$
- ⌨️ Enter your answer in its simplest form in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 19 of 50

19. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

-16a²b ÷ 2a¹b =
- a
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 20 of 50

20. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

$\frac{42 z^{5} k}{6 z^{3} k^{2}} =$
- z
  
  k
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 21 of 50

21. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

$\frac{- 80 a^{4} b}{16 a^{2} b} =$
- a
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 22 of 50

22. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

30a³b ÷ 6a²b² =
- ⌨️ Enter your answer in its simplest form in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 23 of 50

23. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

$\frac{70 a^{3} b}{10 a^{2} b^{2}} =$
- ⌨️ Enter your answer in its simplest form in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 24 of 50

24. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

$\frac{36 x^{2} y}{9 x y} =$
- x
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 25 of 50

25. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

2a⁻²b² ÷ 8a¹b =
- a
  
  b
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 26 of 50

26. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

$\frac{- 24 a^{2} b}{4 a b} =$
- a
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 27 of 50

27. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

$\frac{- 24 a^{3} b}{6 a^{2} b^{2}} =$
- ⌨️ Enter your answer in its simplest form in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 28 of 50

28. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

6a²b ÷ 2a¹b =
- a
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 29 of 50

29. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

45a³b ÷ 5a²b² =
- ⌨️ Enter your answer in its simplest form in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 30 of 50

30. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

$\frac{32 a^{3} b}{8 a^{2} b^{2}} =$
- ⌨️ Enter your answer in its simplest form in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 31 of 50

31. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

$\frac{12 v^{3} t}{4 v^{2} t^{2}} =$
- ⌨️ Enter your answer in its simplest form in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 32 of 50

32. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

-8a³b² ÷ 2a²b =
- a
  
  b
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 33 of 50

33. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

-60x⁴y ÷ 12x²y =
- x
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 34 of 50

34. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

$\frac{- 40 a^{2} b}{8 a b} =$
- a
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 35 of 50

35. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

$\frac{- 18 a^{2} b}{6 a b^{2}} =$
- ⌨️ Enter your answer in its simplest form in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 36 of 50

36. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

9k²m ÷ 3k¹m =
- k
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 37 of 50

37. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

36y²x÷ 4yx =
- y
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 38 of 50

38. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

$\frac{30 a^{3} b}{6 a^{2} b^{2}} =$
- ⌨️ Enter your answer in its simplest form in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 39 of 50

39. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

-12x⁴y ÷ 3x²y² =
- x
  
  y
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 40 of 50

40. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

-72k³v ÷ 9k²v² =
- ⌨️ Enter your answer in its simplest form in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 41 of 50

41. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

$\frac{- 60 a^{4} b}{15 a^{2} b} =$
- a
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 42 of 50

42. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

20a³b² ÷ 5a²b =
- a
  
  b
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 43 of 50

43. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

48x²y÷ 12x¹y =
- x
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 44 of 50

44. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

$\frac{45 x^{3} y}{9 x^{2} y^{2}} =$
- ⌨️ Enter your answer in its simplest form in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 45 of 50

45. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

-10a²b ÷ 2a¹b² =
- ⌨️ Enter your answer in its simplest form in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 46 of 50

46. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

-45n⁴m ÷ 5n²m² =
- n
  
  m
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 47 of 50

47. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

$\frac{- 12 z^{2} k}{4 z k} =$
- z
  
  ⌨️ Enter your answer in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 48 of 50

48. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

14a³b ÷ 7a²b² =
- ⌨️ Enter your answer in its simplest form in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 49 of 50

49. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

54q³h ÷ 9q²h² =
- ⌨️ Enter your answer in its simplest form in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.
Question 50 of 50

50. Question
Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

$\frac{20 x^{3} z}{5 x^{2} z^{2}} =$
- ⌨️ Enter your answer in its simplest form in the fields provided.
Correct

Incorrect

Hint

Dividing Terms with Multiple Variables and Mixed Exponents

When dividing terms with multiple variables, divide the coefficients (the numbers in front) and apply the exponent rule for each variable by subtracting the exponents:

Example: (6a³b²) ÷ (2a⁻¹b)

Step 1: Divide the coefficients: 6 ÷ 2 = 3

Step 2: Apply the exponent rule (subtract exponents when dividing with the same base) for each variable:

For a: a³ ÷ a⁻¹ = a^{3 – (-1)} = a⁴

For b: b² ÷ b = b^{2 – 1} = b¹ = b

Final Answer: 3a⁴b

Note: When dividing terms, remember to subtract the exponents of the same base and handle any negative signs carefully.

PN.11B, SEC 4, indcs w/ 2 symb (÷) (50)

PN.11B, SEC 4, indcs w/ 2 symb (÷) (50)

Quiz Summary

Information

Results

Results

Categories

1. Question

Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

15a⁴b ÷ 5a²b² =

a b

⌨️ Enter your answer in the fields provided.

Hint

2. Question

Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

-20t²r ÷ 5t¹r =

t

⌨️ Enter your answer in the fields provided.

Hint

3. Question

Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

–15t2a3ta=

t

⌨️ Enter your answer in the fields provided.

Hint

4. Question

Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

5a⁻²b ÷ 5a¹b =

a

⌨️ Enter your answer in the fields provided.

Hint

5. Question

Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

16d³e ÷ 4d²e² =

⌨️ Enter your answer in its simplest form in the fields provided.

Hint

6. Question

Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

35h3x7h2x2=

⌨️ Enter your answer in its simplest form in the fields provided.

Hint

7. Question

Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

-30a³b² ÷ 6a²b =

a b

⌨️ Enter your answer in the fields provided.

Hint

8. Question

Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

-50x2y10xy2=

⌨️ Enter your answer in its simplest form in the fields provided.

Hint

9. Question

Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

Write the coefficient as a decimal.

–60a4b12a2b=

a

⌨️ Enter your answer in the fields provided.

Hint

10. Question

Topic: Dividing With Indices.

Please have pen and paper handy to show workings out. 📝

18a²b ÷ 3a⁻²b =

a

⌨️ Enter your answer in the fields

Hint

a

b

$\frac{- 15 t^{2} a}{3 t a} =$

$\frac{35 h^{3} x}{7 h^{2} x^{2}} =$

a

b

$\frac{-50 x^{2} y}{10 x y^{2}} =$

$\frac{- 60 a^{4} b}{12 a^{2} b} =$

$\frac{60 a^{2} b}{12 a b} =$

$\frac{40 x^{2} y}{8 x y} =$

$\frac{-72 a^{3} b}{18 a^{2} b^{2}} =$

$\frac{- 30 a^{2} b}{10 a b} =$

$\frac{24 a^{2} b}{8 a b} =$

$\frac{50 k^{3} t}{5 k^{2} t^{2}} =$