Question

Solve the inequality −36 ≤3t

Answer 1

Answer:

b)  

{t | t≥−12}

Step-by-step explanation:

−36 ≤3t

=>-36/3  ≤ t    [divided by 3 on both side]

=> -12  ≤ t

=>t ≥−12

Answer 2

Answer: option b.

Step-by-step explanation:

Given the following inequality:

$-36\leq 3t$

You need to solve for "t".

Then, applying the Division property of inequality, we get:

$\frac{-36}{3}\leq \frac{3t}{3}\\\\-12\leq t\\\\t\geq -12$

Therefore, the solution of the inequality provided written in Set Notation is:

{$t| t\geq -12$}