Calculus, please check my answers!
 👍
 👎
 👁
 ℹ️
 🚩

 👍
 👎
 ℹ️
 🚩

 👍
 👎
 ℹ️
 🚩
Respond to this Question
Similar Questions

Calculus (integrals)
Use the following formula for the sum of the cubes of the first integers to evaluate the limit in part (a). 1**3+2**3+...+n**3=((n(n+1))/2)**2 (a)lim n approaches infinity and the sum of n (top) and i=1 (bottom) with

calculus
1) find the indicated limit, if it exist? a) lim x>2 (x^2 9)/(x^2+x2) b) lim x > ∞ √(ax^2+bx+c)/dx + e, where a > 0, b,c,d, and e are constant.

calculus again
Suppose lim x>0 {g(x)g(0)} / x = 1. It follows necesarily that a. g is not defined at x=0 b. the limit of g(x) as x approaches equals 1 c.g is not continuous at x=0 d.g'(0) = 1 The answer is d, can someone please explain how?

calculus
Using L'Hôpital's rule, evaluate lim of xe^(x) as x approaches infinity

Calculus Limits
Question: If lim(f(x)/x)=5 as x approaches 0, then lim(x^2(f(1/x^2))) as x approaches infinity is equal to (a) 5 (b) 5 (c) infinity (d) 1/5 (e) none of these The answer key says (a) 5. So this is what I know: Since

Calculus
Evaluate the limit. as x approaches infinity, lim sqrt(x^2+6x+3)x

Calculus
Evaluate the following limits. lim as x approaches infinity 6/e^x + 7=____? lim as x approaches negative infinity 6/e^x+7=____?

Math
Evaluate the limit using the appropriate Limit Law(s). (If an answer does not exist, enter DNE.) lim t → −1 (t2 + 1)^4(t + 3)^5

calculus
if i define the function f(x)= x^3x^23x1 and h(x) = f(x)/g(x), then evaluate the limit (3h(x)+f(x)2g(x), assuming you know the following things about h(x): h is continuous everywhere except when x = 1 lim as x approaches

Calculus
Evaluate the limit using L'Hospital's rule if necessary. lim as x goes to +infinity x^(6/x)

Check my CALCULUS work, please! :)
Question 1. lim h>0(sqrt 49+h7)/h = 14 1/14*** 0 7 1/7 Question 2. lim x>infinity(12+x3x^2)/(x^24)= 3*** 2 0 2 3 Question 3. lim x>infinity (5x^3+x^7)/(e^x)= infinity*** 0 1 3 Question 4. Given that: x 6.8 6.9 6.99 7.01

Single Variable Calculus
find an expression for the area under the graph of f(x)= (x^2)+x from x=2 to x=5 as a limit of a riemann sum (do not need to evaluate). the answer i got was: lim as x> infinity of sigma from i=2 to n of (2+3i/n)^2+(3i/n)(3/n) is