The value of y varies directly with x2, and y = 64 when x = 4.
What is the value of y when x = 6?
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OpenStudy (anonymous):
if that x2 stands for \(x^2\), then:
\[y=Ax^2\]
where \(A\) is some constant, if you plug \(y=64\) for \(x=4\) you can find the value of \(A\) and then plug \(x=6\) and see what you get for \(y\)...
OpenStudy (anonymous):
6^2 would make it 36 right?
OpenStudy (anonymous):
@Greg_D
OpenStudy (anonymous):
that woul be the case \(A=1\)...
you can et the value for \(A\) from:
\[64=A\times 4^2\]
find that and then calculate \(y=A\times 6^2\)
OpenStudy (anonymous):
what is a
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OpenStudy (anonymous):
the problem says:
"The value of y varies directly with x^2, and y = 64 when x = 4"
so y must equal "something" times x^2, i called that something A
OpenStudy (anonymous):
im sorry im the worst XD
OpenStudy (anonymous):
576
OpenStudy (anonymous):
no problem, just keep asking until you understand !
what did you get for A ?
OpenStudy (anonymous):
well 64/4 is 16 so i multiplied 36 by 16 to get 576
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OpenStudy (anonymous):
note that \(A=\frac{64}{4^2}\) dont forget the square!
OpenStudy (anonymous):
oh yeah
OpenStudy (anonymous):
i dont remember how to do that
OpenStudy (anonymous):
well \(4^2=16\) so \(A=\frac{64}{16}=4\)
OpenStudy (anonymous):
so 4 times 36 ?
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