Please solve the following Economics question
Find ta,de from the following information. [You may find it useful to reference the t table.) Fa, di a. a = 0.010 and df - 3 b. a = 0.05 and df - 3 c. a = 0.010 and df - 16 d. a = 0.05 and df - 16
de 14) 55+ Acos e sin de 5+ 4 cos e 13) 2 - cos 15) cos 2 de 1-2k cos A + k? < 1)
1. Find a Trial Solution for the following DE: D (D2 -4D +13)2 2r +3r e cos (3r) 4e sin (3r)
1. Find a Trial Solution for the following DE: D (D2 -4D +13)2 2r +3r e cos (3r) 4e sin (3r)
4. Determine cos2 (20)de where n is a positive integer. a. Determineſ cos(20) de. Show your work. (3 points) b. Determine Scos* (20)do. Show your work. (3 points) c. Determine Scos (20)de. Show your work. (3 points) d. Determine cos2n (20)do. (4 points)
homeowrk help with part 1 2 and 3!
x А Final Exam Question 15 of 21 (0 points) | Question Attempt: 1 of 1 Use the given information to find the exact function value. Simplify your 4 34 cosa <a<25 5' 2 Part 1 of 3 30/0 X Part 2 of 3 (b) cos X Part 3 of 3 a (c) tan Continue
No. cos de find using the approxinate Simpsons rule value with of 6 do Strips.
Canvas А Question 7 Use the given information to answer the the following. z = 2(cos 115° + isin 115°)and w = 0.5(cos 305° + isin305) 5 points 2(zw) 5 points z divided by w 10 points The fifth root of z BIVA - A IX EE 1 . x' , EE 2 VX 11 12pt Paragraph I
3 Points Question 3 3 cos(20) Find the PERIOD of the following function: Y- TE 1 210 3 3 Points Question 4 Verify the following identity using the guidelines for the verification of trig identities. You have to write all the steps to get full credit. (tan?x + 1)(1 - cos²x) - tan²x. Use the editor to format your answer 3 Points
8. Consider the autonomous DE: y y+1)(y- 2) a) Find and sketch below the equilibrium solutions. b) Find the region where the solutions are increasing c) Draw the direction field. d) Sketch three solutions passing respectively through the points (0, 0), (0, 3) and (0, -2) (15 4 2. 0 2 4 2 -2 4
8. Consider the autonomous DE: y y+1)(y- 2) a) Find and sketch below the equilibrium solutions. b) Find the region where the solutions are increasing...
Let f(x,y)=1+x2−cos(5y). Find all critical points and classify them as local maxima, local minima, saddle points, or none of these.