1

Problem

Simplify: \$(a^2) \div (3b) \div (2a) \div (b^2)\$

2

Step

Given expression

\$(a^2) \div (3b) \div (2a) \div (b^2)\$

3

Step

To simplify, you multiply the numerators by the reciprocal of the denominators

\$(a^2) \div (3b) \times (b^2) \div (2a)\$

4

Step

Now, multiply the numerators and denominators:

\$(a^2) \times(b^2) \div (3b) \times (2a)\$

5

Solution

Simplify: \$(ab^2) \div (6)\$.

6

Sumup

Please Summarize Problem, Hint, Clue, Formula and Steps

Choices

7

Choice-A

This step is correct because the simplified expression is \$(ab^2) \div(6)\$

Correct \$(ab^2) \div(6)\$

8

Choice-B

This step is incorrect because the simplified expression is \$(ab^2) \div(6)\$, not \$(2ab^2) \div(6)\$

Wrong \$(2ab^2) \div(6)\$

9

Choice-C

This step is incorrect because the simplified expression is \$(ab^2) \div(6)\$, not \$(3ab^2) \div(6)\$

Wrong \$(3ab^2) \div(6)\$

10

Choice-D

This step is incorrect because the simplified expression is \$(ab^2) \div(6)\$, not \$(4ab^2) \div(6)\$

Wrong \$(4ab^2) \div(6)\$

11

Step

Option

A

12

Sumup

Please Summarize Choices