solve please now Evaluate the following limit using Taylor series. 8 tan* *(x) – 8x+x lim...
Evaluate the following limit using Taylor series. -X- In (1 - x) lim x→0 106² - x - In (1 – X) lim (Simplify your answer.) x→0 1082
Evaluate the following limit using Taylor series. 3 lim 2x2 zle x2 1 X>00
Evaluate the following limit. 2t lim 3e - ; - t+33 + + tan to tk 2t lim3e - t; - t+3j+ + tan tk t00 (Type an exact answer, using a as needed.) k) = 0
Evaluate the following limits: x2 +7x - 14 a) lim 2x-5 b) lim tan(3x) - X = c) lim X+0 4x2-3r d) lim a "270 3x - 3xcos(2x) 2x2 sin(3x)
Is this right? Find the limit, if it exists. lim - 8x² + x X +3 X Choose the correct answer below and, if necessary, fill in the answer box to complete your choice. 8x + x OA. lim = (Simplify your answer.) (Simni X +3 X OB. The limit does not exist.
Use Taylor polynomials to evaluate the limit. e-3x – 1 7) lim X0 х sin 2x - sin 4x 8) lim x>0 х
Evaluate the following limit. Use l'Hôpital's Rule when it is convenient and applicable. lim X-70 8 sin 3x 7x 8 sin 3x lim X-0 7x (Type an exact answer.)
Given that lim f(x) = - 8 and lim g(x) = 7, find the following limit. x2 X2 lim [4f(x) + g(x)] X2 lim [4f(x) + g(x)] = X2 (Simplify your answer.)
1. Express the limit as a derivative and evaluate. 17 lim 16+h-2 lim 2. Calculate y. tan x 1 + cos x y sin(cos x) y= sec(1 +x2) x cos y + sin 2y xy Use an Implicit Differentiation] 3. Find y" if x, y,6-1. [Use Implicit Differentiation] 4. Find an equation of the tangent to the curve at the given point. 121 12+ 1 [Use Implicit Differentiation] 4. Find the points on the ellipse x2 + tangent line has...
Use this list of Basic Taylor Series to find the Taylor Series for tan-1(x) based at 0. Give your answer using summation notation, write out the first three non-zero terms, and give the interval on which the series converges. (if you need to enter 00, use the 00 button in CalcPad or type "infinity" in all lower-case.) The Taylor series for tan -1(x) is: The first three non-zero terms are: + + + The Taylor series converges to tan-1(x) for...