
Evaluate the intergral ln(sqrtx) dx
the steps to ∫ x6/10 ln(2x) dx
A. 1 - dx x(ln x) (Hint: Let u = ln x) 2 B. v3 arctan x - dx 1+2 م 1/2 م ccosx dr [use cost on p.494 prob. 44 formula]
Please answer and state letter
choice, will upvote
| arcsin(ln(I)) dx = In(2) a) ln(2) arcsin (In(2)) - V1 - (In(x))24 b) In (2) arcsin(In(2) . ln(2) TavI - (In(z)2 de c) O ln(x) arcsin(ln(n)) - ) Tv I – (In(z)2 47 a) O arcsin (In(a) – | In(z) _ *V1 - (ln(x)}2 dr e) arcsin In(1) V1 - (In(x)) O + ("anef ; (eorge Hoc @foܘܨ(f + ( P ܘܢ ,") +o ) ioo + ܕܡܨ(o ' t »nfoܨ,")...
Determine whether the improper integral
x * ln(x) *dx convert or divergent. If it is con please
evaluate
dx = ? x (Vx – 2) A. O ln( Vx – 2) + c B. O2 In(Vx) + c C. O2 In( Vx – 2) + c D. O2 (VX – 2) + c E. O2 In(x - 2) + c
4. Evaluate the definite integrals: A) |_ In xdx 1 xV1+ ln² x I dx cos x sin x a f / Inx di -d
Calculate the upper sums Unand lower sums Ln, on a regular partition of the intervals, for the following integrals. Note that H represents the Heaviside function as usual: ∫51(7−8x)dx (a) Upper sum Un __________ (b) Lower sum Ln __________ ∫10(4+12x2)dx (c) Upper sum Un __________ (d) Lower sum Ln __________ ∫21H(x−2)dx (e) Upper sum Un __________ (f) Lower sum Ln __________ ∫21f(x)dx where f(x)={10 if x is rational if x is irrational (g) Upper sum Un __________ (h) Lower sum...
dg (1 point) Suppose g(x) = ln(ln(ln(f(x)))), f(6) = A, and f'(6) = B. Find the derivative dx g'(6) = x=6
Calculate the upper sums Unand lower sums Ln, on a regular partition of the intervals, for the following integrals. Note that H represents the Heaviside function as usual: ∫51(7−8x)dx (a) Upper sum Un __________ (b) Lower sum Ln __________ ∫10(4+12x2)dx (c) Upper sum Un __________ (d) Lower sum Ln __________ ∫21H(x−2)dx (e) Upper sum Un __________ (f) Lower sum Ln __________