Which of the s-values satisfy the following inequality? 7-(s)/(2) > 3 Choose all answers that apply: (A) s=6 (B) s=8 (C) s=10

Move terms without s: Isolate s by moving all terms not containing s to the other side of the inequality. 7 - (s/2) > 3 Subtract 7 from both sides to get: -(s/2) > 3 - 7Calculate right side: Calculate the right side of the inequality. -(s/2) > -4Multiply by -2: Multiply both sides by -2 to solve for s. Remember that multiplying or dividing both sides of an inequality by a negative number reverses the inequality sign. -(s/2) * (-2) < -4 * (-2) s < 8Check s-values: Now we check which of the given s-values satisfy the inequality s < 8. A) s = 6: Since 6 is less than 8, this value satisfies the inequality. B) s = 8: Since 8 is not less than 8, this value does not satisfy the inequality. C) s = 10: Since 10 is greater than 8, this value does not satisfy the inequality.

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Which of the s-values satisfy the following inequality?
7-(s)/(2) > 3
Choose all answers that apply:
(A) s=6
(B) s=8
(C) s=10

Which of the $s$ -values satisfy the following inequality? $\newline$ 7-\frac{s}{2}>3 $\newline$ Choose all answers that apply: $\newline$ (A) $s=6$ $\newline$ (B) $s=8$ $\newline$ (C) $s=10$

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Math Problems

Grade 7

Solutions to inequalities

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Q. Which of the

s

-values satisfy the following inequality?

\newline

7-\frac{s}{2}>3

\newline

Choose all answers that apply:

\newline

(A)

s=6

\newline

(B)

s=8

\newline

(C)

s=10

Move terms without $s$ : Isolate $s$ by moving all terms not containing $s$ to the other side of the inequality.7 - \left(\frac{s}{2}\right) > 3Subtract $7$ from both sides to get:-\left(\frac{s}{2}\right) > 3 - 7
Calculate right side: Calculate the right side of the inequality. -\left(\frac{s}{2}\right) > -4
Multiply by $-2$ : Multiply both sides by $-2$ to solve for $s$ . Remember that multiplying or dividing both sides of an inequality by a negative number reverses the inequality sign. $\newline$ -\left(\frac{s}{2}\right) \cdot (-2) < -4 \cdot (-2) $\newline$ s < 8
Check $s$ -values: Now we check which of the given $s$ -values satisfy the inequality s < 8. $\newline$ A) $s = 6$ : Since $6$ is less than $8$ , this value satisfies the inequality. $\newline$ B) $s = 8$ : Since $8$ is not less than $8$ , this value does not satisfy the inequality. $\newline$ C) $s = 10$ : Since $s$ $0$ is greater than $8$ , this value does not satisfy the inequality.