Question

Solve the inequality 7(v + 8) 27v + 1. v has infinitely many solutions vhas no solution V-55 I dont know yet

Answer 1

Given data:

The given inequality is 7( v+8)≥7v+1.

The given inequality ccan be written as,

$\begin{gathered} 7(v+8)\ge7v+1 \\ 7v+56\ge7v+1 \\ 56\ge1 \end{gathered}$

The above inequality is always true for every value of v.

Thus, the aboove inequality has infinite many solution, so (A) option is correct.