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If y varies directly as the cube of x, what is the value of y in these ordered pairs? (4,16) and (2, y)
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Well if y varies directly as the cube of x we have \[y = kx^3\] We know that in that first ordered pair x = 4 and y = 16 so \[16 = k\times4^3\] A little simplification and we get \[k = \frac{ 16 }{ 64 }\] More simplified down we get \[k = \frac{ 1 }{ 4 }\] So now that we have what 'k' equals...we can figure out what 'y' equals in that 2nd ordered pair \[y = kx^3\] plug in everything we know \[y = \frac{ 1 }{ 4 }\times2^3\] What does 'y' equal...?
Y=2?
That would be correct!
Thank you so much!
No problem!
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