Question

Calculate the limit if n approaches Infinity: lim [(5cosn+3sinn+lnn^7)/n - 1/(7^n) - (100^n)/n! ]

Calculate the limit if n approaches Infinity:

lim [(5cosn+3sinn+lnn^7)/n - 1/(7^n) - (100^n)/n! ]

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Prove that lim n^k*x^n=0 as n approaches +infinity. Where -1<x<1 and k is in N.
Prove that lim n^k*x^n=0 as n approaches +infinity. Where -1<x<1 and k is in N.
1. if lim x->infinity+ (5+2X)/(9-6X)=?? 2. what is the value for the same equation if lim...
1. if lim x->infinity+ (5+2X)/(9-6X)=?? 2. what is the value for the same equation if lim x approaches to negative infinity??? 3. if lim x approaches to positive infinity then evaluate the equation (4X+7)/(5X^2-3X+10) 4. What would be the value of the above mentioned equation is lim x approaches to negative infinity
If lim Xn as n->infinity = L and lim Yn as n->infinity = M, and L<M...
If lim Xn as n->infinity = L and lim Yn as n->infinity = M, and L<M then there exists N in naturals such that Xn<Yn for all n>=N
Let f be defined on the (0,infinity). Prove that the limit as x approaches infinity of...
Let f be defined on the (0,infinity). Prove that the limit as x approaches infinity of F(x) =L if and only if the limit as x approaches 0 from the right of f(1/x) = L. Does this hold if we replace L with either infinity or negative infinity?
Prove that a sequence (un such that n>=1) absolutely converges if the limit as n approaches...
Prove that a sequence (un such that n>=1) absolutely converges if the limit as n approaches infinity of n2un=L>0
Prove that (n + 1)! < nn whenever n > 3. Conclude that lim as n...
Prove that (n + 1)! < nn whenever n > 3. Conclude that lim as n approaches infinity of n!/nn =0
for the following series state whether the divergence test applies either state that lim n-> infinity...
for the following series state whether the divergence test applies either state that lim n-> infinity does not exist, or find n-> infinity approaches If test does not apply, state why 147. n=tan (n)
1. if limit X approaches to 2 from the negative side then evaluate the equation X-10/X-2...
1. if limit X approaches to 2 from the negative side then evaluate the equation X-10/X-2 2. If limit X approaches to 3 from the positive site then evaluate the equation X-11/X-3 3.Evaluate the following equation if limit X approaches to infinity -11X^2+4X-4/8X-8 4. Evaluate the following equation if lim X approaches to negative infinity -3X^2-9X+9/9X-6
Prove directly from the definition of the limit (b) lim (n−2)/(n+12)=1 c) lim n√8 = 1....
Prove directly from the definition of the limit (b) lim (n−2)/(n+12)=1 c) lim n√8 = 1. (Hint: recall the formula for x^n − 1).
Estimate the lim as f(x) approaches -infinity by graphing f(x)=sqrt{x^{2}+x+9}+x   (b) Use a table of values...
Estimate the lim as f(x) approaches -infinity by graphing f(x)=sqrt{x^{2}+x+9}+x   (b) Use a table of values of f(x) to guess the value of the limit. (Round your answer to one decimal place.) (c) Prove that your guess is correct by evaluating lim x→−∞ f(x).
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT