(1.) are these functions invertible? if no, say why not, if yes, find the inverse functions.
(A.) f(x)=x^3 (B.)h(x)=ln x (C.) t(x)=2x (D.) g(t)=cos t (0degrees
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OpenStudy (akshay_budhkar):
A fx=x^3
y=x^3
so the inverse is y=x^1/3 so it is invertible
OpenStudy (akshay_budhkar):
joe
OpenStudy (anonymous):
yes?
OpenStudy (akshay_budhkar):
please help him further..:P
OpenStudy (anonymous):
lol <.<
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OpenStudy (anonymous):
h(x) = ln(x) is invertible if you restrict the domain.
OpenStudy (akshay_budhkar):
B h(x)=lnx
y=lnx
therefore inverse is y=e^x true only in its domain
OpenStudy (anonymous):
t(x) = 2x is invertible no matter what.
OpenStudy (anonymous):
and then cos(t), with 0<t<180 is also invertible.
OpenStudy (akshay_budhkar):
ya the inverse of t(x) is y=x/2
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OpenStudy (akshay_budhkar):
i am not sure of it joe??? of cost?
OpenStudy (akshay_budhkar):
procipal domain of cos x is?
OpenStudy (akshay_budhkar):
*principal
OpenStudy (anonymous):
im claim that cos(t) is invertible from 0<t<180 comes from the fact that every value of t will produce a different value of cos(t) in that domain. Its one-to-one (injective).
OpenStudy (anonymous):
^ i do recall htta from precal
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