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y varies directly as x and inversely as the square of z. y=15 when x=80 and z=4. find y when x=81 and z=3
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\[y(x,z)\propto xz^{-2}\]\[y(x,z)=kxz^{-2}\]
\[y(80,4)=k(80)(4)^{-2}=15\]
\[k=15\times4^2\div80\]
\[y(81,3)=(15\times4^2\div80)(81)(3)^{-2}=\cdots\]
i came up with 3
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did you understand the method /
getting k first
yeah read 'varies directly' as 'proportional to' as 'is a constant multiple of'
three is good
i dont think i am doing the equation right
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i also get 27 O_o
\[3^{-2}=\frac 1{3^2}\]
i did 15*16/80
=3
that is right
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thanks for the help
anytime
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