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OpenStudy (howard-wolowitz):
OpenStudy (michele_laino):
if the variable A is inversely proportional with B, the I can write:
\[A \cdot B = {\text{costant}}\]
OpenStudy (howard-wolowitz):
ok right but it has to have a cubed root though right?
OpenStudy (michele_laino):
it is the same, you have to set:
\[B = \sqrt[3]{y}\]
OpenStudy (howard-wolowitz):
making it \[x=k ^{3}\sqrt{y}\]
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OpenStudy (howard-wolowitz):
b=x
OpenStudy (michele_laino):
no, the product brween x and 3-rd sqrt of y
OpenStudy (michele_laino):
oops.. between...
OpenStudy (howard-wolowitz):
oh so that would make it a fraction
OpenStudy (michele_laino):
no, you should get this form:
\[A \cdot B = {\text{k}}\]
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OpenStudy (howard-wolowitz):
ok then what why you do next
OpenStudy (michele_laino):
for example if x varies inversely proportional with y, the I can write:
\[xy = k\]
OpenStudy (howard-wolowitz):
ok so the proportion would be x=ky.. in this stance
OpenStudy (michele_laino):
no, that is directly, not inversely
OpenStudy (michele_laino):
please when two variables, namely Aan B vary inversely each other, then ther product has to be cnstant, namely:
A*B= costant.
Now your two vriables are:
\[x,\quad \sqrt[3]{y}\]
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OpenStudy (michele_laino):
so their product has to be constant.
So what is tour option?
OpenStudy (howard-wolowitz):
D
OpenStudy (howard-wolowitz):
@Michele_Laino
OpenStudy (howard-wolowitz):
am I right Michele?
OpenStudy (howard-wolowitz):
@misty1212
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