Asked by George
Suppose f(x) is differentiable at x=a. What does tangent line approximation, y=, mean? Select all that apply
(A) Local linearization
(B) y=f(x)-f(a)-f'(a)(x-a)
(C) The best liner approximation of f(x) near a
(D) After zooming y is a good approxiamtion to f(x)
(E) f(x)~y=f(a) + f(a)(x-a)
(F) The tangent line equation to the curve at the point (x,y)
(G) The slope of the tangent line
For this answer I say A, B, F, and G.Please tell me if I am not including any more or if I am wrong in any way.Thanks.
(A) Local linearization
(B) y=f(x)-f(a)-f'(a)(x-a)
(C) The best liner approximation of f(x) near a
(D) After zooming y is a good approxiamtion to f(x)
(E) f(x)~y=f(a) + f(a)(x-a)
(F) The tangent line equation to the curve at the point (x,y)
(G) The slope of the tangent line
For this answer I say A, B, F, and G.Please tell me if I am not including any more or if I am wrong in any way.Thanks.
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