please explain in detail, for each part, especially for parts (g)-(i).
*Here is the information about the basis for (h) and (i), it is the basis that generates the vertical interval topology on R^2:
please explain in detail, for each part, especially for parts (g)-(i). *Here is the information about...
I haven't learned limit points yet so please answer it another
way.
1 OL . 2.9. In R2 with the standard topology, prove that Cl(a, b) x (c,d)) = [a, b] and Int([a, b] x [c, d]) = (a, b) x (c,d).
EXERCISE 6.3.8 For each of the following spaces, which has a deformation retract of (i) a point, (ii) a circle, (iii) a figure eight, or (iv) none of these? a. R3 minus the nonnegative x, y, and z axes b. R2 minus the positive x axis c. S U(r, 0)-1 <x <1], where Sl is the unit circle in the plane d. IR3 e. S2 minus two points f. R2 minus three points g. S2 minus three points h. T...
Please answer the problems after f and please explain the
reasoning
(1) For each assertion below, indicate if it is true (T) or false (F) by circling the correct response. (a) (T, F) The statement, "this statement is false” is a proposition. (b) (T, F) The statement "If I am Spider-Man, then I can breath in space" is true. (c) (TF) The statement "Spider-Man can breath in space" is true. (d) (T. F) "F →p can be false. (e) (T,F)...
PART A AND B PLEASE THIS IS ONE QUESTION. please explain in
detail. and PLEASE label each parts of the question u are
addressing (a,b,c etc) . ive posted this 3 times and still no
correct response
Problem 2 The diagram above shows a crow-section view of a very long straight metal cylinder of radius ri within a coaxial hollow metal eylinder of inner radius rz atnd outer radius rs- The inser cylinder has -2A. There are no other objects...
I only need help with d, e, and f. Can you
please explain especially d in detail? Thank
you
1. Here you will prove the famous identity that 1 1 1 3+5+7+ Do not use the Ratio Test anywhere in this question. (a) Express h as a power series centered at 0. Determine its interval of convergence. Hint: This should be short. (b) Let S(:) be the Taylor series of arctan x at 0. Without computing S(2), briefly explain why...
I need help with all parts but please explain in
detail part d and e. Thank you!
6.66 Length of job tenure. Researchers at the Ter ry Colle ege of us. the ber of Sam Business at the University of Georgia sampled 344 ness students and asked them this question: "O course of your lifetime, what is the maximum num years you expect to work for any one employer?" The sa ple resulted in 19.1 years. Assume that the sample...
I must use R Program to solve
them. Please help! Thank you
ünif uniform random variable 1) Draw the graphs of the p.d.f. of the following distributions (a) The standard normal p.d.f (b) The normal pdf with ? = 50, ? = 10 (c) The uniform p.d.f. over interval [10, 20] (d) The exponential P.d.f with parameter ? 4. 2) Illustrating the central limit theorem. Let X be a random variable having the uniform distribution over the interval [6, 12]...
Hello, I am having trouble with part c of this question.
Here is my work so far:
The solution for part c states that a possible solution is (e^16
* 4^3) / 3!
I am having trouble understanding how they got e^16 or why they
decided to use e^(4^2) for M in the equation |f(x) - Tn(x)| <=
(M / (n + 1)!) * |x - 0|^(n + 1).
From my understanding, I have to maximize H^3(x) (i.e. 3rd
derivative...
Let X = ℝ with the standard topology and I = [0, 1]. Let F1 be
the subset of I formed by removing the open middle third (1/3,
2/3). Then F1 = [0, 1/3]⋃[2/3, 1] Next, let F2 be the subset of F1
formed by removing the open middle thirds (1/9, 2/9) and (7/9, 8/9)
of the two components of F1. Then F2 = [0, 1/9] ⋃[2/9, 1/3] ⋃[2/3,
7/9] ⋃[8/9, 1] Continuing this manner, let Fn+1be the subset of...
I know thats alot
of information but if you could just answer exercises 7.19 and 7.20
at the bottom I would really appreciate it!!!! I WILL RATE!
Example 7.18 Consider a reflection across the line given in standard coordinates remember, ( must be a subspace, so must contain 0, the origin. Since the line isy=-3r, if we let z = 1, we get V--3, ald these are the coordinates of a basis wector for C. If we rotate this vector,...