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OpenStudy (kanwal32):
If x^2y^3=6 then find the least value of 3x+4y
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OpenStudy (anonymous):
oh no not again!!
OpenStudy (anonymous):
just saw this yesterday, maybe the day before
AM GM comparison
OpenStudy (anonymous):
the gimmick is to write
\[3x=\frac{3x}{2}+\frac{3x}{2}\] and
\[4y=\frac{4y}{3}+\frac{4y}{3}+\frac{4y}{3}\]
OpenStudy (anonymous):
the arithmetic mean of those numbers is \(\frac{3x+4y}{5}\)
i will let you compute the geometric mean
OpenStudy (kanwal32):
i did the same way but was not getting the answer @ganeshie8
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OpenStudy (kanwal32):
@satellite73
OpenStudy (kanwal32):
i did the same way
OpenStudy (anonymous):
that arithmetic mean of those 5 numbers is
\[\frac{3x+4y}{5}\] right?
OpenStudy (kanwal32):
yes
OpenStudy (kanwal32):
i similarly broke it
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OpenStudy (anonymous):
the geometric mean is ?
OpenStudy (kanwal32):
can we use cauchy shwarze property here
OpenStudy (anonymous):
oh not that complicated
compute the geometric mean
OpenStudy (kanwal32):
root6
OpenStudy (anonymous):
i think it is 2
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OpenStudy (kanwal32):
how????????????
OpenStudy (anonymous):
\[\sqrt[5]{\frac{3x}{2}\times \frac{3x}{2}\times \frac{4y}{3}\times \frac{4y}{3}\times\frac{4y}{3}}\]
OpenStudy (kanwal32):
ok
OpenStudy (kanwal32):
thnx @satellite73
OpenStudy (anonymous):
yw
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OpenStudy (kanwal32):
ok
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