7 x (-2) = - 14
2 x (-5) - 4 = - 14
substitute -5 for x in the equation and -2 for y. this should lead you to get _ = _ , which is your solution
If (−5,−2) lies on the line with equation 7y = 2x−4, you should be able to substitute for x and y and have the equation make sense:
7y=........................= 2x-4
7(-2) = -14 = -10-4 = 2(-5)-4.............CORRECT.
So (-5,-2) is on the line 7y=2x-4............ANS
7y = 2x − 4
(x, y) = (-5, -2)
-14 = -10 - 4
well simply substitute -5 and -2 into the equation to see if the equation is true.
x = -5
y = -2
substituting we have
7(-2) = 2(-5) - 4
-14 = - 14
if you don't understand why substituting to check if it lies on the line of that equation, you should graph the equation and check the point -5, -2.
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Answers & Comments
7 x (-2) = - 14
2 x (-5) - 4 = - 14
substitute -5 for x in the equation and -2 for y. this should lead you to get _ = _ , which is your solution
If (−5,−2) lies on the line with equation 7y = 2x−4, you should be able to substitute for x and y and have the equation make sense:
7y=........................= 2x-4
7(-2) = -14 = -10-4 = 2(-5)-4.............CORRECT.
So (-5,-2) is on the line 7y=2x-4............ANS
7y = 2x − 4
(x, y) = (-5, -2)
-14 = -10 - 4
well simply substitute -5 and -2 into the equation to see if the equation is true.
x = -5
y = -2
substituting we have
7(-2) = 2(-5) - 4
-14 = -10 - 4
-14 = - 14
if you don't understand why substituting to check if it lies on the line of that equation, you should graph the equation and check the point -5, -2.