Solve.
-$2 \leq 2 t - 2 \leq 12$

Name: Solve. -$2 \leq 2 t - 2 \leq 12$
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Question

Quizplus · Accepted Answer

To solve the inequality $2 \leq 2t - 2 \leq 12$, first add 2 to all parts of the inequality to isolate the term with $t$: $4 \leq 2t \leq 14$. Then, divide everything by 2 to solve for $t$: $2 \leq t \leq 7$. This corresponds to the interval $[2, 7]$.

Solve - 2≤2t−2≤122 \leq 2 t - 2 \leq 122≤2t−2≤12 A) [−7,−2][ - 7 , - 2 ][−7,−2]

Solve
- $2 \leq 2 t - 2 \leq 12$ A) $[ - 7 , - 2 ]$