Question

S

Answer 1

@jim_thompson5910

Answer 2

The stuff under the radical can't be negative. So force `x+2` to be either 0 or positive,ie,

\[\Large x+2 \ge 0\]

Answer 3

solve that for x

Answer 4

would it be "b"?

Answer 5

@jim_thompson5910

Answer 6

please help ASAP

Answer 7

Subtract 2 from both sides
\[\Large x+2 \ge 0\]
\[\Large x+2{\color{red}{-2}} \ge 0{\color{red}{-2}}\]
\[\Large x \ge -2\]
make sense?

Answer 8

wow! That explanation helped a lot. What about the next one?

Answer 9

graph each equation using a tool like desmos

https://www.desmos.com/calculator

then use the vertical line test