Question

Click on the graph to choose the correct answer to the equation. 3x - y ≥ 5 hurry

Answer 1

Answer:

do you have a picture of the graphs?

Answer 2

For this case we have:

To begin we must graph $3x-y = 5$, for this:

We do $x = 0$, then:

$3 (0) -y = 5\\-y = 5\\y = -5$

So, we have the point $(x_ {1}, y_ {1}) = (0, -5)$

We do $y = 0$, then:

$3x-0 = 5\\3x = 5$

$x = \frac {5} {3}$

So, we have the point$(x_ {2}, y_ {2}) = (\frac {5} {3}, 0)$

We place both points in a coordinate plane and graph the line. Now, we must find the shaded region that identifies the inequality $3x-y\geq 5$

We must replace any point located to the left or to the right of the line. If the inequality is met, then the shaded region will be on the respective side.

We substitute the point$(x_ {3}, y_ {3}) = (5,0)$

$3 (5) -0\geq5 \\15\geq5$

The inequality is met, then the shaded region is to the right of the line.

Answer:

See attached image