solve the inequality and graph the solution.
$\frac{v}{2} + 9 6$
plot the endpoints. select an endpoint to change it from closed to open. select the middle of the segment, ray, or line to delete it.
$\leftarrow$ $\vert$ $-10$ $\vert$ $-8$ $\vert$ $-6$ $\vert$ $-4$ $\vert$ $-2$ $\vert$ $0$ $\vert$ $2$ $\vert$ $4$ $\vert$ $6$ $\vert$ $8$ $\vert$ $10$ $\
ightarrow$

Question

solve the inequality and graph the solution.
$\frac{v}{2} + 9 > 6$
plot the endpoints. select an endpoint to change it from closed to open. select the middle of the segment, ray, or line to delete it.
$\leftarrow$ $\vert$ $-10$ $\vert$ $-8$ $\vert$ $-6$ $\vert$ $-4$ $\vert$ $-2$ $\vert$ $0$ $\vert$ $2$ $\vert$ $4$ $\vert$ $6$ $\vert$ $8$ $\vert$ $10$ $\
ightarrow$

Accepted Answer

# Explanation:
## Step1: Subtract 9 from both sides
To isolate the term with $ v $, we subtract 9 from both sides of the inequality $\frac{v}{2}+9 > 6$. This gives us $\frac{v}{2}+9 - 9>6 - 9$, which simplifies to $\frac{v}{2}>- 3$.
## Step2: Multiply both sides by 2
To solve for $ v $, we multiply both sides of the inequality $\frac{v}{2}>-3$ by 2. This gives us $\frac{v}{2}\times2>-3\times2$, which simplifies to $v > - 6$.

# Answer:
The solution to the inequality is $v > - 6$. To graph this, we plot an open circle at $-6$ (since the inequality is strict, $v
eq - 6$) and draw a ray to the right of $-6$ on the number line.

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QUESTION IMAGE

Question

Explanation:

Step1: Subtract 9 from both sides

Step2: Multiply both sides by 2

Answer: