91影视

In this, use the concept of solving the linear inequalities by doing mathematical operations.

Here,

First expression is $2x+10<16$.

$\begin{array}{l}2x+10<16\\ 2x+10鈭�10<16鈭�10\\ 2x<6\\ \frac{2x}{2}<\frac{6}{2}\\ x<3\end{array}$

Second Expression is $-4x-5<7$

$\begin{array}{l}鈭�4x鈭�5<7\\ 鈭�4x鈭�5+5<7+5\\ 鈭�4x<12\\ \frac{鈭�4x}{鈭�4}<\frac{12}{鈭�4}\\ x>鈭�3\end{array}$

Third expression is $-3x+8<-1$.

$\begin{array}{l}鈭�3x+8<鈭�1\\ 鈭�3x+8鈭�8<鈭�1鈭�8\\ 鈭�3x<鈭�9\\ \frac{鈭�3x}{鈭�3}<\frac{鈭�9}{鈭�3}\\ x>3\end{array}$

Fourth expression is $4-2x>10$.

$\begin{array}{l}4鈭�2x>10\\ 4鈭�2x鈭�4>10鈭�4\\ 鈭�2x>6\\ \frac{鈭�2x}{鈭�2}>\frac{6}{鈭�2}\\ x<鈭�3\end{array}$

Now, from the above four solved expression, it is clearly seen that the correct solution for the graph is second expression whose solution is $x>-3$.

F. $2x+10<16$:It is not the correct option because it鈥檚 solution is$x<3$ which is different from the correct solution that is $x>-3$.

G. $-4x-5<7$: It is the correct option because it鈥檚 solution is $x>-3$ which is same from the correct solution that is $x>-3$.

H. $-3x+8<-1$: It is not the correct option because it鈥檚 solution is $x>3$ which is different from the correct solution that is $x>-3$.

I. $4-2x>10$: It is not the correct option because it鈥檚 solution is $x<-3$ which is different from the correct solution that is $x>-3$.