To solve for y, we can add 18 to both sides of the inequality:
-10 + 18 ≤ y - 18 + 18
8 ≤ y
Therefore, y ≥ 8.
Solve for y. – 10≤y–18
9 answers
Solve for s. s/2 > – 4
To solve for s, we can multiply both sides of the inequality by 2 (since dividing by 2 reverses the inequality):
s/2 * 2 > –4 * 2
s > –8
Therefore, s is greater than -8.
s/2 * 2 > –4 * 2
s > –8
Therefore, s is greater than -8.
Solve for j. j/– 2 ≥ – 1.53
To solve for j, we can multiply both sides of the inequality by -2 (since multiplying by a negative number reverses the inequality):
(j/–2) * –2 ≤ –1.53 * –2
j ≥ 3.06
Therefore, j is greater than or equal to 3.06.
(j/–2) * –2 ≤ –1.53 * –2
j ≥ 3.06
Therefore, j is greater than or equal to 3.06.
– 4>d–7
To solve for d, we can add 7 to both sides of the inequality:
-4 + 7 > d - 7 + 7
3 > d
Therefore, d is less than 3.
-4 + 7 > d - 7 + 7
3 > d
Therefore, d is less than 3.
w–9≤ – 3
To solve for w, we can add 9 to both sides of the inequality:
w - 9 + 9 ≤ -3 + 9
w ≤ 6
Therefore, w is less than or equal to 6.
w - 9 + 9 ≤ -3 + 9
w ≤ 6
Therefore, w is less than or equal to 6.