The Student Room Group
Reply 1
If you are referring to differentiation, then dydx=axlna\displaystyle \frac{dy}{dx} = a^x \ln a. For y=axy = a^{-x}, use the chain rule.
Reply 2
Do you mean derivative? Then a^x becomes ln(a)a^x.

Write a^-x = (1/a)^x ...see what to do?
Reply 3
vc94
Do you mean derivative? Then a^x becomes ln(a)a^x.

Write a^-x = (1/a)^x ...see what to do?



ah right.. i see what you mean, thanks guy
Reply 4
just so i know.. how does that work out..

i dont wanna be too sure of myself and then screw up getting my A
Reply 5
right the question i have is y = 2^x + 2^(-x), find the equation to the tangent at the point (2, 4.25)

would dy/dx give:

dy/dx = 2^(x) ln2 - 2^(-x) ln2 ??
Reply 6
MPen
right the question i have is y = 2^x + 2^(-x), find the equation to the tangent at the point (2, 4.25)

would dy/dx give:

dy/dx = 2^(x) ln2 - 2^(-x) ln2 ??


never mind.. got it (Y) thanks for the help though

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