Derive the following: f(x)=(96/x^2)+kx
f'(x)=(-192/x^3)+k
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Related Maths IB answers
All answers ▸(a) Find the set of values of k that satisfy the inequality k^2 - k - 12 < 0. (b) We have a triangle ABC, of lengths AC = 4 and BC = 2. Given that cos B < 1/4 , find the range of possible values for AB:
The function f has a local extreme at point (1,4). If f''(x)=3x^2+2x, then find f(0)?
Differentiate, from first principles, y=x^2
Solve the equation 8^(x-1) = 6^(3x) . Express your answer in terms of ln 2 and ln3 .