Search 74,118 tutors

# Find the Taylor Series

Find the Taylor Series of g(x) = cos(x2)/x, c=¶/4   ¶ = pi X

# Find the Binomial Series

Find the Binomial Series of g(x) = 1/(1+5x^2)4

# Find the Binomial Series

Find the Binomial Series of f(x) = (1-x3)-2/3

# Find the MacLaurin Series

Find the MacLaurin Series of f(x) = x3sin(x)

# Find the Power Series in terms of sigma:

Find the Power Series of f(x) = x^5/(4-x^3) in terms of sigma.

# Find Power Series and interval of convergence

Find Power Series and interval of convergence of g(x) = x-2 ln(1+x2)

# Find Power Series and interval of convergence

Find Power Series and interval of convergence of f(x) = xe5x

# Find the radius and interval of convergence

Find the radius and interval of convergence of ∑ 0,∞  nnxn/n!

# Find the radius and interval of convergence

Find the radius and interval of convergence of ∑ 0,∞  (n/3^(2n-1))(x-1)^(2n)

# Find the Power Series

Find the Power Series of f(x) = ∫ 0->x  et-1dt/t NOTE: Assume the following: g(0) = Lim g(t) as t--->0

# What is the limit of this question?

Lim x-->∞  (1+1/x)x

# Determine whether the following series is an absolute convergence, conditional convergence, or divergent and by what test:

Determine whether the following series is an absolute convergence, conditional convergence, or divergent and by what test: ∑ 1,∞  ((-1)^n (n+1)^2/n^5 +1

# 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:

# Basic Comparison Test and Limit comparison test.

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...

# Converge/Diverge?

If the integral test applies, use it to determine whether the series converges or diverges.  ∑ 1, ∞   (ln(n))2/n

# Determine whether the following series is an absolute convergence, conditional convergence, or divergent

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

# Ratio Test

What is the conclusion of the ratio test when applied to Σ,∞,n=1  (n!)^2/(3n)!

# Sandwich Theorem

Use the sandwich theorem to find the limit of {(cos(n))/(10n^2)}

# Limit of the following:

LIM x→1+       ((1/LN(x)) - (1/x2-1))

∫√(4x2+40x)dx