Question

Consider the expression [3(42+32÷4−5)] . Which quotient must be found to simplify the expression?(1 point)
Responses

48÷4
48 divided by 4

32÷4
32 divided by 4

96÷4
96 divided by 4

144÷4

Answer 1

now, its really Consider the expression [3(4(2)+32÷4−5)] . Which quotient must be found to simplify the expression?

Answer 2

the (2) is means squared

Answer 3

To simplify the expression \( 3(42 + 32 \div 4 - 5) \), we need to focus on the portion inside the parentheses, particularly the division operation.

Inside the parentheses, we have the expression \( 32 \div 4 \). This is the quotient that must be found to simplify the overall expression.

Therefore, the correct response is:

**32 ÷ 4**

Answer 4

To simplify the expression \( 3(4(2) + 32 \div 4 - 5) \), we need to identify which quotient must be found first.

Inside the parentheses, we have the expression \( 32 \div 4 \). This is the quotient that needs to be calculated to further simplify the expression.

Therefore, the correct response is:

**32 ÷ 4**

Answer 5

Thank you for the clarification! Given the expression \( 3(4(2^2) + 32 \div 4 - 5) \), we need to identify the important quotient that must be calculated for simplification.

1. Calculate \( 2^2 \), which equals 4.
2. Therefore, \( 4(2^2) \) simplifies to \( 4(4) = 16 \).
3. Next, we also need to compute \( 32 \div 4 \).

The quotient that must be found to simplify this expression is:

**32 ÷ 4**

This calculation allows further simplification of the entire expression inside the parentheses.