Question

3.(05.01)

A pair of linear equations is shown below:
Y-2x + 3
Y-tx-1
Which of the following statements best explains the steps to solve
pair of equations graphically? (4 points)
O Graph the first equation, which has slope 3 and y-intercept = -2, graph the second equation, which has slope = -1 and y-intercept-4, and find the point of intersection of the two lines,
O Graph the first equation, which has slope = -3 and y-intercept2, graph the second equation, which has slope - 1 and y-intercept 4, and find the point of intersection of the two lines.
Graph the first equation, which has slope-2 and y-Intercept = 3, graph the second equation, which has slope -4 and y-intercept -1, and find the point of intersection of the two lines
O Graph the first equation, which has slope - 2 and y-intercept = -3, graph the second equation, which has slope - 4 and y-intercept = 1, and find the point of intersection of the two lines

Answer 1

answer would be C! good luck!

Answer 2

C. Graph the first equation, which has slope = −2 and y-intercept = 3, graph the second equation, which has slope = −4 and y-intercept = −1, and find the point of intersection of the two lines.

Step-by-step explanation:

The two equations are in slope intercept form which is y = mx + b where m is the slope and b is the y-intercept.

In the first equation (y = -2x + 3), -2 is the slope since it is the coefficient. "b" is 3 since it is the constant of the equation.

In the second equation (y = -4x -1), -4 is the slope is the coefficient, and the y-intercept is -1 since it is the constant.

To solve the equations graphically, graph them and find the point where they intersect.