For each function, y varies directly with x. Find each constant variation. Then find the value of y when x= -0.3.
1. y=2 when x= -1/2
2. y= 2/3 when x= 0.2
3. y=7 when x= 2
4. y=4 when x= -3
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OpenStudy (luigi0210):
Direct variation equation for this is:
y=kx
OpenStudy (anonymous):
set the direct variation equation to k. This is how you will solve fro k since you are given y and x
OpenStudy (anonymous):
for*
OpenStudy (luigi0210):
So example one, start!
OpenStudy (luigi0210):
So we have the equation: y=kx
We are also given x=-.3 and y=2
So plug this in and solve for k:
2=-.3k
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OpenStudy (awkwardpanda):
So... ahem. I divide by 2?
OpenStudy (luigi0210):
We're solving for k. So divide by -.3
OpenStudy (anonymous):
@Luigi0210 don't you have to solve for constants first then find the value of y when x = -.3 for each function?
OpenStudy (anonymous):
So i'm asking isn't the 2nd part of the question asking for a new y value?
OpenStudy (luigi0210):
Yup, that's what I'm doing. Then after that we plug that value of k back in with the x value provided to get the new y.
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OpenStudy (awkwardpanda):
\[2/ -.3k =-.3k/-.3k\]
OpenStudy (awkwardpanda):
\[-6.66=k\]
OpenStudy (awkwardpanda):
right?
OpenStudy (luigi0210):
Yea, so now do y=k(-1/2)
Plug in the k you got.
OpenStudy (luigi0210):
Try leaving answers in fraction form, unless told other wise.