how can you tell if a graph is invertible just from the equation given? Examples: x^6+x3+1, e^x^(2-1)
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OpenStudy (dan815):
invertible means?
OpenStudy (dan815):
reflection across what axis?
OpenStudy (anonymous):
invertible is when none of the y coordinates repeat
OpenStudy (anonymous):
so y axis?
OpenStudy (anonymous):
\(x^6\) is a clue that it is not
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OpenStudy (anonymous):
so if any exponents in the function are even, then it is not invertible?
OpenStudy (anonymous):
the function is not even, but the degree is
OpenStudy (anonymous):
that means the "end behaviour" as i now see it called is it starts from top left and ends at top right, so it will not pass the "horizontal line test" |dw:1380860715985:dw|
OpenStudy (dan815):
oh i see
OpenStudy (anonymous):
as for the second one, i have no idea what
\[e^{x^{2-1}}\] means
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OpenStudy (anonymous):
Is there a way to tell just by looking at the equation without graphing or plugging in points?
OpenStudy (anonymous):
sure, i just told you without a picture
my picture was fiction, a mental picture