suppose y varies directly with X write a direct variation equation that relates X to Y y=-10 when x=2 A.y=-5x B.y=-1/5x C.y=5x D.y=1/5x
A direct variation is written this way: If y varies directly with x, then y = kx.
Start by writing y = kx Now you need to find what the value of k is for your specific direct variation. To do that, replace x and y in y = kx with the x- and y-coordinates, respectively, of your given point. Then solve for k. Finally, rewrite y = kx with the value of k you found replacing k.
I think its B, am I correct? @mathstudent55
@Vocaloid
Let's see: \(y = kx\) Now we use point (2, -10), with x = 2 and y = -10. \(-10 = (k)(2)\) \(2k = -10\) \(k = -5\) \(y = -5x\) You are correct. The answer is B.
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