What is the interval of convergence of the Taylor series for the function $f(x)=9(1+x)^{1 / 2}$ about zero? (Exclude any possible endpoints.)
A) $-1$$

Question

What is the interval of convergence of the Taylor series for the function $f(x)=9(1+x)^{1 / 2}$ about zero? (Exclude any possible endpoints.)
A) $-1$$<$$x$$<1$
B) $-9<$$x<$$9$
C) $-\frac{1}{9}$$<$$x<$$ \frac{1}{9}$
D)none of the above

Quizplus · Accepted Answer

The Answer of What is the interval of convergence of the Taylor series for the function $f(x)=9(1+x)^{1 / 2}$ about zero? (Exclude any possible endpoints.)
A) $-1$$<$$x$$<1$
B) $-9<$$x<$$9$
C) $-\frac{1}{9}$$<$$x<$$ \frac{1}{9}$
D)none of the above

What Is the Interval of Convergence of the Taylor Series f(x)=9(1+x)1/2f(x)=9(1+x)^{1 / 2}f(x)=9(1+x)1/2

What Is the Interval of Convergence of the Taylor Series $f(x)=9(1+x)^{1 / 2}$