f(x) = tan( 2*x^2 )
find f ' (x)?
thx for your help?
find f ' (x)?
thx for your help?
-
The derivative of tan x is (sec x)^2 dx.
In this problem the x variable is 2*x^2.
The first step is (sec( 2*x^2))^2 dx.
BUT we are not done. The derivative of the inside is 4x dx. and we replace this with the first answer making:
4x*(sec( 2*x^2))^2 dx
In this problem the x variable is 2*x^2.
The first step is (sec( 2*x^2))^2 dx.
BUT we are not done. The derivative of the inside is 4x dx. and we replace this with the first answer making:
4x*(sec( 2*x^2))^2 dx
-
.
-
f(x) = tan(2x^2)
f ' (x) = sec^2(2x^2)*(4x) = 4x sec^2(2x^2)
f ' (x) = sec^2(2x^2)*(4x) = 4x sec^2(2x^2)