Question

a) Let i) [5 pts] Find the second degree Maclaurin polynomial for $f$. ii) [5 pts] Use your answer from i) to estimate b) [6 pts] Evaluate $f(x) = \int_0^x e^{\sinh t} dt$. $\int_{-0.2}^0 e^{\sinh t} dt$. $\lim_{x \to 0} \frac{\int_0^{x-\sin x} \sqrt{t^2 + 9} dt}{\int_{x-\tan x}^x (t+5)\cosh t dt}$

          a) Let

i) [5 pts] Find the second degree Maclaurin polynomial for $f$.

ii) [5 pts] Use your answer from i) to estimate

b) [6 pts] Evaluate

$f(x) = \int_0^x e^{\sinh t} dt$.

$\int_{-0.2}^0 e^{\sinh t} dt$.

$\lim_{x \to 0} \frac{\int_0^{x-\sin x} \sqrt{t^2 + 9} dt}{\int_{x-\tan x}^x (t+5)\cosh t dt}$

a) Let

i) [5 pts] Find the second degree Maclaurin polynomial for f.

ii) [5 pts] Use your answer from i) to estimate

b) [6 pts] Evaluate

f(x) = ∫0^x e^sinh t dt.

∫-0.2^0 e^sinh t dt.

limx → 0(∫0^x-sin x√(t^2 + 9) dt)/(∫x-tan x^x (t+5)cosh t dt)

Added by Eduardo C.

Calculus: Early Transcendentals

James Stewart 8th Edition

Instant Answer

Solved by Expert Suman K

06/30/2022

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a) Let sinh t dt i) [5 pts] Find the second degree Maclaurin polynomial for f. ii) [5 pts] Use your answer from i) to estimate 1T 0.2 b) [6 pts] Evaluate -sinx /t2+9,dt lim 0 r-tan x(t + 5) cosh t, dt