for each value of v, determine whether it is a solution to v + 25 = 32.
| v | is it a solution? |
|----|----|----|
| 57 | ∘ (yes) | ∘ (no) |
| 5 | ∘ (yes) | ∘ (no) |
| 12 | ∘ (yes) | ∘ (no) |
| 7 | ∘ (yes) | ∘ (no) |

Question

Accepted Answer

# Explanation:
To determine if a value of $ v $ is a solution to $ v + 25 = 32 $, we substitute each value of $ v $ into the equation and check if the left - hand side (LHS) equals the right - hand side (RHS). The RHS of the equation is 32.

## Step 1: For $ v = 57 $
Substitute $ v = 57 $ into the left - hand side of the equation $ v+25 $.
We get $ 57 + 25=82 $.
Since $ 82
eq32 $, $ v = 57 $ is not a solution.

## Step 2: For $ v = 5 $
Substitute $ v = 5 $ into the left - hand side of the equation $ v + 25 $.
We get $ 5+25 = 30 $.
Since $ 30
eq32 $, $ v = 5 $ is not a solution.

## Step 3: For $ v = 12 $
Substitute $ v = 12 $ into the left - hand side of the equation $ v + 25 $.
We get $ 12+25=37 $.
Since $ 37
eq32 $, $ v = 12 $ is not a solution.

## Step 4: For $ v = 7 $
Substitute $ v = 7 $ into the left - hand side of the equation $ v + 25 $.
We get $ 7 + 25=32 $.
Since $ 32 = 32 $, $ v = 7 $ is a solution.

# Answer:
- For $ v = 57 $: No
- For $ v = 5 $: No
- For $ v = 12 $: No
- For $ v = 7 $: Yes

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QUESTION IMAGE

Question

Explanation:

Step 1: For \( v = 57 \)

Step 2: For \( v = 5 \)

Step 3: For \( v = 12 \)

Step 4: For \( v = 7 \)

Answer: