f(x)=((x-4)^(2))/(2x)^(1/2)
a) find the values of the constants A, B and C such that
f(x)= Ax^(3/2)+Bx^(1/2)+C^(-1/2)
b)f'(x)=((3x+4)(x-4))/(4x)^(3/2)
I don't understand how to solve either of these any help would be apprieciated
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f(x)=((x-4)^(2))/(2x)^(1/2)
a) find the values of the constants A, B and C such that
f(x)= Ax^(3/2)+Bx^(1/2)+C^(-1/2)
b)f'(x)=((3x+4)(x-4))/(4x)^(3/2)
I don't understand how to solve either of these any help would be apprieciated
Work backwards. Integrate f'(x).
How would I do that, bearing in mind this is C1 so it does not cover a lot of the integration
Actually, just expand f(x).
for b) the first step of the answer is
f'x= (3/4)x^(1/2)-2x^(-1/2)-4x^(-3/2)
why is this
Differentiate f(x). That's all. You can cancel out the.
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