Apply the ratio test and state its conclusion:
Apply the ratio test and state its conclusion: ∑ n=1, ∞ (n)^100/(100)^n XApply the ratio test and state its conclusion:
Apply the ratio test and state its conclusion: ∑ n=1, ∞ (n)^100/(100)^n XApply the ratio test and state its conclusion:
What is the conclusion of the BCT and LCT when applied to: ∑ ∞, n=1 1/(3√(n2) + 9) equation reads: summation of 1 goes to infinity.... one divided by cubed root...
What is the conclusion of the ratio test when applied to Σ,∞,n=1 (n!)^2/(3n)!
Determine whether the following series is an absolute convergence, conditional convergence, or divergent and by what test: ∑,∞,n=1 ((-1)nln(n))/(2.5)n
Use the sandwich theorem to find the limit of {(cos(n))/(10n^2)}
1. Find the derivative f'(x). (a) f(x)=xexcosx (b) f(x)=secxtanx (c) f(x)=sinx/1+cosx 2. Let g(x) be a differentiable function such that g(0)=2 and g'(0)=3. (a)...
∫√(4x2+40x)dx
Se^(3x)cos(2x)dx S=Integral
I think you're supposed to use implicit differentiation, and then solve for the equation after finding the slope.
Find an arc length parametrization of r(t)=/<6t^2 ,3t^3.> r'(t)= <12t,9t^2> length of r'(t)= sqrt(144t^2+81t^4) integral sqrt(144t^2+81t^4) from 0...
What is the distance from the point (1,-3,8) to the x-axis? This is a calculus 3 question.
S (x2+5)/x3-x2+x+3 S = Integral
The distance of a particle from it's starting point at time t second is given by 8 = 80t - 16t^2 what is the velocity of the particle after 2 seconds?
deduce the equation of the circle
f(x) = 1/(5-(x^2+9)^1/2)((x^2+1)/((1-x)^4))^1/2
S(sin4(x)cos3(x) S=INTEGRAL XX
I got as far as (x+2)(x^2-2x-2). I see that the answer in the back of my book is -2, 1 +/- sq(3). (the sq(3) meaning the square root of 3). I get how I get the -2, but how do we get the answer...
WHAT IS GOLDEN RULE OF/FOR ANTIDERIVATIVE?
A problem I am dealing with is finding the Definite Integral, from 1 to 2, of (4x^3 – 3x^2) dx: I understand that you integrate, Plug in upper limit then subtract lower limit. my answer comes...
When an initial amount of money, in dollars, is invested into an account that earns interest continuously, the Future Value of the account after years is given by the formula: F(t)=Ae^rt where is...