The blue and orange lines represent a system. Use the

sliders to manipulate the orange line to determine

which guations would create a system that has no solution. Check all that apply Hint: Convert to slope-intercept form

2x+y=-5

y-3=2x

x+y=-2

-2x=y

2x=4-y

Question

Orlando

Mathematics

14 July, 18:21

The blue and orange lines represent a system. Use the

sliders to manipulate the orange line to determine

which guations would create a system that has no solution. Check all that apply Hint: Convert to slope-intercept form

2x+y=-5

y-3=2x

x+y=-2

-2x=y

2x=4-y

+1

Answers (2)

Know the Answer?

Scooby · Answer 1

1. 2x + y = - 5

4. - 2x = y

5. 2x = 4 - y

Bernard Chan · Answer 2

2x + y = - 5

-2x = y

2x = 4 - y

Step-by-step explanation:

The eqauation of the line will be expressed in the form of y = mx + c where

m = gradient

c = y - intercept.

From the lines, the following equations are applicable:

2x + y = - 5

-2x = y

2x = 4 - y

The blue and orange lines represent a system. Use thesliders to manipulate the orange line to determinewhich guations would create a system that has no solution. Check all that apply Hint: Convert to slope-intercept form2x+y=-5y-3=2xx+y=-2-2x=y2x=4-y

The blue and orange lines represent a system. Use the

sliders to manipulate the orange line to determine

which guations would create a system that has no solution. Check all that apply Hint: Convert to slope-intercept form

2x+y=-5

y-3=2x

x+y=-2

-2x=y

2x=4-y