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For both problems, show supporting work and underline your answer. Please use MathType.
1. Find the second derivative of f(x)=([d]x+[b])4 and evaluate it at x=3.
2. Find the equation of the line tangent to the following curve at x = 1. Write your answer in y = mx + b format.
y = [a] x2 + [c] x - [d]
Let's use the product and chain rule to find f'(x)= x*3(x-4)^2 + (x-4)3; factor out the common binomial to get f'(x)=[3x+x-4](x-4)2= [4x-4](x-4)2= 4[x-1](x-4)2; Now to f'' let's use the product and chain rule again. f''(x)=4[x-1]*2(x-4) + 4(x-4..
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