Comprehensive Multiplication Chart: Interactive and Printable Tables for Math Practice

$Consider the curve r(t) = \langle e^{-5t}\cos(-1t), e^{-5t}\sin(-1t), e^{-5t} \rangle . Compute the arclength function s(t) (with initial point t=0 )$

Consider the curve r(t) = \langle e^{-5t}\cos(-1t), e^{-5t}\sin(-1t), e^{-5t} \rangle . Compute the arclength function s(t) (with initial point t=0 )

Alex Bettington

•August 23, 2024

A) Find the limit: limit as x approaches infinity of arctan(e^x). B) Evaluate the integral: integral from 0 to (sqrt 3)/5 of dx/(1 + 25x^2).

Alex Bettington

•August 23, 2024

$e^{3x}+2=1 implies x=$

e^{3x}+2=1 implies x=

Alex Bettington

•August 23, 2024