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Algebra
Pregunta

31. The equation of a tangent line to a differenti...

31. The equation of a tangent line to a differentiable function is a first-degree Taylor polynomial for that function. 

Answer

31. True

first-degree Taylor polynomial: 

\(f(x)\approx g(x)= f(x_{0})+ f'(x_{0})(x- x_{0})\\ g(x_{0})= f(x_{0})\\g'(x_{0})= f'(x_{0)}\)

So, It is a tangent line of f(x)

Solución
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