find the limit of the sequence whose terms are given by:
an = [(1/(e^(4n) + n^2))]^(1/n)-We have:
lim (n-->infinity) a_n
= lim (n-->infinity) {1/[e^(4n) + n^2]}^(1/n)
= lim (n-->infinity) 1/[e^(4n)
please explain how you got the answer
Thank You!-side opposite to the shortest angle is the shortest side
=> side opposite to angle 30 is shortest = 3root3
=> tan60 = x/(3root3).............where x
YOU MUST SHOW WORK
1.A rectangular poster has an area of 190in^2 The height of the poster is 1in less than twice its width. Find the dimensions of the poster.-h+1 = 2w
hw = 190
2w - 1 = 190 / w
w
2(x^3-2x^2+3)
How can I solve this?? Please help!-2x^3 - 4x^2 + 6
Subtract x^3 - x from both sides:
x^3 - 4x^2 + x + 6
For x=0, this is false.For large positive x, the x^3 term dominates, so its
Okay, I dont know how to do this. My teacher is having us do this standardized test thing in our textbook when he hasnt taught us how to do the problems in it. He doesnt teach well at all, but anyways
How did the tp become (1/2, 1) Please explain
Also how do you find the tp for this as well y= -3x^3 +1
Please explain properly thanks-To make learning math a bit easier for you, Dr. Pan (TucsonMathDo
I have been staring at the question for at least an hour now and have know idea howto do it, the answer is 0.444 but dont know how to get there, please help if you can!
An economic consultancy has ex
A = ∫(x^6-7x)^4dx
A = ∫[(x^5-7)x]^4dx
A = ∫(x^5-7)^4 x^4dx
we take
u = x^5-7
du = 5x^4 dx
du/5 = x^4 dx
hence:
A = ∫(x^5-7)^4 x^4dx
A = ∫(u)^4 du/5
A = 1/5 ∫u^4 du
A = 1/5 [1/5u^5] + c : c is constan
I think you can use one of the sum and difference identities formulas for this one-Sec(pi/2-u)= 1/cos(pi/2-u)
1/cos(pi/2-u) = 1/sin(u)
1/sin(u)= csc(u)
Therefore, Sec(pi/2-u) = csc(u)-This is a speci
Calculate the sequences ..... help.. best answer = 10pts?
Let c_n = 1/n + 1/n+1 +1/n+2+ . . . . + 1/2n.
a.) calculate c_1, c_2, c_3, c_4.
b.) Use a comparison of rectangles with the area under y=x^
The Koch snowflake is an infinitely jagged fractal curve obtained as a limit of polygonal curves (it is continuous but has no tangent line at any point). Begin with and equilateral Triangle (stage 0)
