If x is not equal to 0 and x is inversely proportional
to y, which of the following is directly
proportional to 1/x sq.?
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OpenStudy (anonymous):
tips?
OpenStudy (anonymous):
If x is inversely proportional to y, then y is inversely proportional to x.
You can write this as either y=k/x or x=k/y.
Maybe substitute k/y for x and square that.
OpenStudy (anonymous):
Not sure if I am correct, but let x = k/y. k is a constant so you don't have to worry about it. Now reciprocal both side then square it.
OpenStudy (anonymous):
hold up
OpenStudy (anonymous):
1/x=y/k?
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OpenStudy (anonymous):
yeah, now square both sides.
OpenStudy (anonymous):
Ignore the constant, we want to find what function of y is directly proportional to 1/x².
OpenStudy (anonymous):
1/x squared=y squared/k squared?
OpenStudy (anonymous):
Yeah, ignoring the constant, y² is directly proportional to 1/x², I believe.
OpenStudy (anonymous):
By the way, is your question the multiple choice question?
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OpenStudy (anonymous):
yeah
OpenStudy (anonymous):
1/x sq.=y sq./ k sq.
OpenStudy (anonymous):
k sq./x sq.=y sq.?
OpenStudy (anonymous):
Is y² there?
OpenStudy (anonymous):
yeah
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OpenStudy (anonymous):
Yes, that's correct, I believe.
OpenStudy (anonymous):
Then this is your answer. I hope so.
OpenStudy (anonymous):
nope
OpenStudy (anonymous):
y sq.
OpenStudy (anonymous):
y
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OpenStudy (anonymous):
1/y
OpenStudy (anonymous):
1/y sq.
OpenStudy (anonymous):
-1/y sq.
OpenStudy (anonymous):
Well, I don't know. I've never face this problem before, so I'm not sure exactly how to solve this. Sorry about this.
OpenStudy (anonymous):
they said that the answer was y sq.
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OpenStudy (anonymous):
so, do I ignore k sq.?
OpenStudy (anonymous):
if that is the case, 1/x sq.=y sq.
OpenStudy (anonymous):
Yeah, I guess so.
OpenStudy (anonymous):
\[\large y=\frac{1}{x}\]
square both sides
\[\large y^2 = \frac{1}{x^2}\]