Solve for v. v + 2 > 15 or v + 13 ≤ 10 Write your answer as a compound inequality with integers. Choices: (A)v ≥ 13 or v ≤ -3 (B)v ≥ 13 or v 13 or v 13 or v ≤ -3

Isolate v in first inequality: We have two inequalities to solve: v + 2 > 15 and v + 13 ≤ 10. Let's start with the first inequality. To isolate v, we need to subtract 2 from both sides of the inequality v + 2 > 15. v + 2 - 2 > 15 - 2 v > 13Isolate v in second inequality: Now let's solve the second inequality: v + 13 ≤ 10. To isolate v, we need to subtract 13 from both sides of the inequality v + 13 ≤ 10. v + 13 - 13 ≤ 10 - 13 v ≤ -3Combine solutions for compound inequality: We have two parts of the solution from the compound inequality: v > 13 from the first part and v ≤ -3 from the second part. The compound inequality is then v > 13 or v ≤ -3.

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Solve for $v$ . $\newline$ v + 2 > 15 or $v + 13 \leq 10$ $\newline$ Write your answer as a compound inequality with integers. $\newline$ Choices: $\newline$ (A) $v \geq 13$ or $v \leq -3$ $\newline$ (B) $v \geq 13$ or v < -3 $\newline$ (C)v > 13 or v < -3 $\newline$ (D)v > 13 or $v \leq -3$

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Math Problems

Algebra 1

Solve compound inequalities

Full solution

Q. Solve for

v

\newline

v + 2 > 15

v + 13 \leq 10

\newline

Write your answer as a compound inequality with integers.

\newline

Choices:

\newline

(A)

v \geq 13

v \leq -3

\newline

(B)

v \geq 13

v < -3

\newline

(C)

v > 13

v < -3

\newline

(D)

v > 13

v \leq -3

Isolate $v$ in first inequality: We have two inequalities to solve: v + 2 > 15 and $v + 13 \leq 10$ . Let's start with the first inequality. $\newline$ To isolate $v$ , we need to subtract $2$ from both sides of the inequality v + 2 > 15. $\newline$ v + 2 - 2 > 15 - 2 $\newline$ v > 13
Isolate $v$ in second inequality: Now let's solve the second inequality: $v + 13 \leq 10$ . To isolate $v$ , we need to subtract $13$ from both sides of the inequality $v + 13 \leq 10$ . $v + 13 - 13 \leq 10 - 13$ $v \leq -3$
Combine solutions for compound inequality: We have two parts of the solution from the compound inequality: v > 13 from the first part and $v \leq -3$ from the second part. $\newline$ The compound inequality is then v > 13 or $v \leq -3$ .