For each value of v, determine whether it is a solution to =3v15.v Is it a solution?Yes No7 3 8 5

To determine if each value of $v$ is a solution to the equation $3v = 15v$, we will analyze the equality for each provided value of $v$.

1. Break Down the Problem

We are given the equation:

$3v = 15v$

We need to check whether each value of $v$ satisfies this equation.

2. Relevant Concepts

To check if each value is a solution, we will isolate $v$:

$3v - 15v = 0 \implies -12v = 0 \implies v = 0$

This means $v$ must equal 0 for the equation to hold true.

3. Analysis and Detail

Now we will evaluate each provided value of $v$:

1. For $v = 7$: $3(7) = 21 \quad \text{and} \quad 15(7) = 105 \quad \text{(Not equal)}$ Is it a solution? No

2. For $v = 3$: $3(3) = 9 \quad \text{and} \quad 15(3) = 45 \quad \text{(Not equal)}$ Is it a solution? No

3. For $v = 8$: $3(8) = 24 \quad \text{and} \quad 15(8) = 120 \quad \text{(Not equal)}$ Is it a solution? No

4. For $v = 5$: $3(5) = 15 \quad \text{and} \quad 15(5) = 75 \quad \text{(Not equal)}$ Is it a solution? No

4. Verify and Summarize

All provided values do not satisfy the equation $3v = 15v$. The only solution to this equation is $v = 0$.

Final Answer

No, none of the values (7, 3, 8, 5) are solutions to the equation $3v = 15v$.