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Given that "n" is a positive integer, find
d/dx (x(lnx)^n)
How to find the double point of the curve x^3 + y^3 - 3axy = 0 .?
Integrate x(ln x)^2 dx
using integration by parts to solve
1) ∫ xsin2x dx
2) ∫ xarctanx dx
3) ∫ lnx/(1+x)^2 dx
4) ∫ (lnx)^2 dx
Let u = <5, 6>, v = <-2, -6>. Find -2u + 5v.
Ашnd the volume of the solid of revolution obtained by rotating the curve x=3cos^3(θ) , y=3sin^3(θ) about the x-axis.
how to find the double point of the curve y^2 = (x-2)^2 (x-1) ?
integrate by substitution ∫ (√1+x^2) x^5 dx
integrate by substitution ∫ secx dx, u = secx + tanx
(φ )n = n −1 ∀n∈N , where φ is the Euler-phi function. Is the following statement true? Justify your answer.
Consider the given vector equation.
r(t) = 4eti + 5e−tj
(a) Find r'(t).
r'(t) =


(b) Sketch the plane curve together with the position vector
r(t)
and the tangent vector
r'(t)
for the given value of
t =0
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