Question

Solve the following inequality.

Answer 1

Answer:

$:\implies \boxed{\red{\sf m \in (-1,-\infty)}}$

Step-by-step explanation:

Given :-

• A linear inequality 4m +6<2

We need to find the solution set for the given inequality . So , on solving it , we have ,

$:\implies$ 4m + 6 < 2

$:\implies$ 4m < 2 - 6

$:\implies$ 4m < -4

$:\implies$ m < -4/4

$:\implies$ m < -1

Hence m can have all values less than -1. Therefore the final answer is ,

$:\implies \boxed{\red{\sf m \in (-1,-\infty)}}$

Hence m can have all values less than-1.