suppose \[x = \frac y z\] if y increases, x increases, yes?
Yeah... if \(z\) remains the same
it really depends on the value of z
yes.. what if \[x = \frac y{z^2}\] z remains constant if y increases what happens to x?
again depends on the value of z what if z= 1/2
like i said..z remains constant
z=1/2 vs z=1
Yeah, @completeidiot is right!
...z remains constant...
in the case z is constant and equal to 1/2 x=2y in the case z is constant and equal to 1 x=y for x=y/z^2 in the case z is constant and equal to 1/2 x=4y in the case z is constant and equal to 1 x=y again z is a variable, if we decide to make it a constant, we need to set these 2 boundaries
then x will increase as y increases.
if z remains constant...does it really matter what that constant is?
nopes, it doesn't matter
sorry z=1 isnt a good example z=2
@hartnn are we talking about \[x = \frac{y}{z^2}\]
@completeidiot again i ask...is the value of z really important?
still if z is constant, x will increas if y increase
@hartnn again i ask..are we talking about \[x = \frac{y}{z^2}\]
It will increase even if z has an exponential value or not.
oh wait in the case x=y/z^2 the value of z doesnt matter for x=y/z it does stupid slope
no matter where we keep z in numerator or denominator, with square or with log, if x increases y will increase.
so they're directly proportional huh
it seems converting my physics questions into algebra doesn't work well
yup. as simple as that
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