Lesson Example Discussion Quiz: Class Homework |
Step-2 |
Title: Test1 |
Grade: 6-b Lesson: S2-L1 |
Explanation: Hello Students, time to practice and review the steps for the problem. |
Lesson Steps
| Step | Type | Explanation | Answer |
|---|---|---|---|
1 |
Problem |
Simplify: \$(a^2) \div (3b) \div (2a) \div (b^2)\$. |
|
2 |
Step |
The given expression is |
\$(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 |
Step |
Therefore, the simplified exression is: |
\$(ab^2) \div (6)\$ |
6 |
Choice.A |
This answer is correct because the simplified expression is \$(ab^2) \div(6)\$ |
\$(ab^2) \div(6)\$ |
7 |
Choice.B |
This answer is incorrect because the simplified expression is \$(ab^2) \div(6)\$, not \$(2ab^2) \div(6)\$ |
\$(2ab^2) \div(6)\$ |
8 |
Choice.C |
This answer is incorrect because the simplified expression is \$(ab^2) \div(6)\$, not \$(3ab^2) \div(6)\$ |
\$(3ab^2) \div(6)\$ |
9 |
Choice.D |
This answer is incorrect because the simplified expression is \$(ab^2) \div(6)\$, not \$(4ab^2) \div(6)\$ |
\$(4ab^2) \div(6)\$ |
10 |
Answer |
Option |
A |
11 |
Sumup |
Can you summarize what you’ve understood in the above steps? |
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