Expand 7/4(8h+3) .(1 point)

Answer 1

To expand the expression \( \frac{7}{4} (8h + 3) \), you need to distribute the fraction \( \frac{7}{4} \) across both terms inside the parentheses. This is achieved by multiplying \( \frac{7}{4} \) by \( 8h \) and by \( 3 \) separately.

Expanding the terms:

1. \( \frac{7}{4} \times 8h = \frac{7 \times 8h}{4} = \frac{56h}{4} = 14h \)
2. \( \frac{7}{4} \times 3 = \frac{7 \times 3}{4} = \frac{21}{4} \)

So the expanded expression becomes:

\( 14h + \frac{21}{4} \)

Answer 2

to much detail just the answer

Answer 3

The expanded form is \(14h + \frac{21}{4}\).

Answer 4

to much detail

Answer 5

14h + 21/4

Answer 6

Expand −5/6(9b−12) .(

Answer 7

The expanded form of −5/6(9b−12) is −15/2b + 10.

Answer 8

Find the GCF of 20x − 4 .

Answer 9

To find the greatest common factor (GCF) of 20x and -4, we need to determine the largest number that divides both 20x and 4 without leaving a remainder.

The factors of 20x are: 1, 2, 4, 5, 10, 20, and x multiplied by each of these. The factors of 4 are: 1, 2, 4.

The GCF of 20 and 4 (ignoring the variable 'x' for a moment) is 4, since it is the largest number that divides both numbers exactly.

Now, considering the variable 'x', since it is only present in the term 20x and not in the number 4, we can't include it as part of the GCF.

Thus, the GCF of 20x and -4 is simply 4.

Answer 10

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