Which is the quadratic variation equation for the relationship? y varies directly with x2 and y = 72 when x = 3.
if \(y\) varies jointly with \(x^2\), then \(y = kx^2\). Substitute \(y = 72, x=3\) into that equation and solve for \(k\).
@whpalmer4 so jointly and directly same thing?
@timo86m jointly means you have something like \(z = k x y\) where \(z\) varies jointly with \(x\) and \(y\)
y = 8x^2 y = 24x^2 y=1/8x^2 y=1/24x^2
aaa but she said directly
Yes, the answer is one of those :-)
direct will be y=c*x^2 you are given y and x so solve for c :) like before 72=c*3^2
\[y = k x^2\]\[y = 72, \, x = 3\]\[72 = k(3)^2\]Solve for \(k\)
k=8 right?
sorry os broke
you are right
@timo86m Sorry, yes, she did say directly, and I wrote jointly. The previous problem was a jointly, so I had jointly on my mind :-) Directly with \(x^2\) could be viewed as equivalent to jointly with \(x\) and \(x\), however! Aside from the incorrect word, everything else was correct.
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