6. (1 point) Prove that if (an+ba) diverges. bn diverges, then an converges and nel KSB:...
1 point) Suppose that onE" converges whenz-4 and diverges when - 8. Determine whether the following series converge or diverge. Answer "Converges"or "Diverges. Note: You only have two attempts at this problem. converges ' 1, Cn Diverges 2 9 Converges 3. c(-10)" I-0 n-0 Diverges 3. (-1)"с, 12" 1 point) Suppose that onE" converges whenz-4 and diverges when - 8. Determine whether the following series converge or diverge. Answer "Converges"or "Diverges. Note: You only have two attempts at this problem....
(1 point) Determine whether the following series converges or diverges. co (-1)"+1 3n5 + 6 1 Input C for convergence and D for divergence: Note: You have only one chance to enter your answer.
(2+3+1+1+1=8 points) Roughly, the Limit Comparison Test allows one to determine whether a given DO series an converges or diverges based on the computation of the limit an L = lim no ba 00 where on is another series. In this exercise, the Limit Comparison Test is used to determine whether the series shown below converges or diverges: yาง m4 +5n - 4 1. Write your choice of bn (Your answer should be in terms of n and simplified fully.)...
(1 point 16 18 I W AB has length 18 and AC has length 16, find: • The length of MC . The measure of angle B in degrees): . The measure of angle in degrees): If you use a calculator to find a decimal approximation, your answer must be accurate to at least 3 decimal places If you're using a calculator, be sure that your calculator is set to degrees, not radians You are also allowed to use the...
do the first one asap Suppose S is a union of finitely many disjoint subintervals of [0, 1] such that no two points in S have distance 1/10. Show that the total length of the intervals comprising S is at most 1/2. Starting at (1, 1), a stone is moved in the coordinate plane according to the following rules: (i) From any point (a, b), the stone can move to (2a,b) or (a, 2b). (ii) From any point (a,b), the...
1. An airplane if flying horizontally at a constant height of 6 km above a fixed observation point. At a certain moment the angle of elevation θ is 30° and decreasing and the speed of the plane is 4 km/h. (a) How fast is 0 decreasing at this moment? (b) How fast is the distance between the plane and the observation point is changing at this moment? 2. Trajectory of a particle is described by parametrical equations as t,y P,...
Can anyone help me out with any of these please? Lab Day & Time: Physics 1080 Forces and Traction: Prelab 50 2 Part 1 100 1. You are standing outside your house and walk 100m north. You turn right and walk 50m east. Finally, you turn right again and walk 100m south. a. How far have you walked? b. How far are you from your starting point in the north/south direction? c. How far are you from your starting point...
please help with part B of question b) A planar manipulator has link lengths L1 2m and L2-1 m.Use the inverse kinematic equations to find the joint angles which will place the end point at the following positions (x ,y=1+ i) Write the forward kinematic equations for the end point. [2 marks] ii) Calculate the link L2 joint angle iii) Calculate the link L1 joint angle [5 marks] [5 marks] [Q1 Total: 20 Marks] Question 2 a) Explain the principle...
1)2)3) 4) Non-right Triangles: Law of Sines You've already done this problem. Score on last attempt: D 0 out of 5 (parts: *0/2.5, *0/2.5) Score in gradebook: O 0 out of 5 (parts: * 0/2.5, % 0/2.5) Reattempt this question Try another similar question Question with last attempt is displayed for your review only A pilot is flying over a straight highway. He determines the angles of depression to two mileposts, 5.1 miles apart, to be 31° and 52°, as...
Instructions for PHY 2048 Problem Set (PSET): (1) Please NEATLY write your name and your solutions. (2) You must use blank 8"x11" printer paper. (3) Begin each problem on a new page, and put your name on each page. Staple your pages together. 4) Only write on one side of the page. (5) You must write up your solutions independently (i.e. don't copy anyone else's solutions), using your own words and thought process. You must show all of your work....