Provide a clear and organized presentation. Show all of your work. Present completely simplified exact answers only. Any solution that involves work that resembles that of integration by integration tables will immediately earn a zero
Provide a clear and organized presentation. Show all of your work. Present completely simplified exact answers...
please use completely simplified exact values only, thank you. 7. Evaluate F. dr if fr F(x, y, z) = { 2 tan z + In xyz + 4x°y2z2+ 1 + x2' х -1 tan y + 2x^yz2 + y2 + seco y tanº y, Y Υ х tan-1 + 2x4y2z + - + -2 1 + 22 and C is the curve of intersection of z = 1 – y and x2 + y2 = 1.
Provide a clear and organized presentation. Show all of your work, completely simplify your answer, and give an exact value only. Determine if the following series converge or diverge. 1. į (-1)".nº.(2n)? 2. * (-1)^.2" n=1 (2n)! 1+3" n.1
help with questions 1-4 Show all work - give exact simplified values for all answers For questions 1 and 2, algebraically find the given limit, if it exists. (8 pts each) 1. 3x 2. 4x2 - 9x - 9 lim lim *4- x2 + 9 *23 2x3 - 7x2 +9 3. (8 pts) Differentiate the given function. Completely factor your final answer. y = 7e-*cos x 4. (9 pts) Find the equation of the tangent line to the graph of...
Please show all your work HW3: Problem 7 Previous Problem Problem List Next Problem (1 point) Fundamental Existence Theorem for Linear Differential Equations Given the IVP dz1 d"y d" - 4.(2) +4-1(2) +...+41 () dy +40()y=g(2) dr y(t) = yo, y(t)= y yn-1 (3.) = Yn1 If the coefficients (1),..., Go() and the right hand side of the equation g(1) are continuous on an interval I and if (1) #0 on I then the IVP has a unique solution for...
Show all of your work in an organized manner. Circle your answers. You may not use a TI-89 graphing calculator on this test. If a function is given as y=..., then you may not use y'= ... or y" = ... 1) Use the graph of f(x) to answer the following questions: (5,6) (2, 2) a) Identify all intervals on which f(x) is increasing. b) Identify all intervals on which f(x) is decreasing. c) Find the x-coordinate for all local...
Show all work and use correct notation for full credit. Stokes' Theorem: Let S be an orientable, piecewise smooth surface, bounded by a simple closed piecewise smooth curve C with positive orientation. Let F be a vector field with component functions that have continuous partial derivatives on an open region in R3 that contains S. Then | | curl(F) . ds F-dr = where curl(F) = ▽ × F. (2 Credits) Let S be the cone given by {(z, y,...
Please help with 1-10 and please show all work thanks. Show all of your work neatly, and express solutions as exact answers unless otherwise requested. No credit will be given to solutions that have no work shown! BOX or CIRCLE your final answer. 1. Sketch a graph and shade the area of the region bounded by the following equations. Set up an integral that would give this area. 2x + y2 = 6 and y=x+1 2. Sketch a graph and...
PLEASE SOLVE NUMBER 3 AND SHOW ALL WORK 1.Find the particular implci solution to the difterential equatiothat satisfies the condition 1. Find the particular implicit solution to the differential equation dx y y(7)- v5. Sketch a graph of your solution. 2. Write and solve the differential equation the models the verbal statement. Simplify the explicit solution. Temperature of the body and the constant temperature of its surrounding medium M." of a body is directly proportional to the difference in the...
Please Answer the Following Questions (SHOW ALL WORK) 1. 2. 3. 4. Write an iterated integral for SSSo flexy.z)dV where D is a sphere of radius 3 centered at (0,0,0). Use the order dx dz dy. Choose the correct answer below. 3 3 3 OA. S S f(x,y,z) dx dz dy -3 -3 -3 3 OB. S 19-x2 19-32-22 s f(x,y,z) dy dz dx 19-x2 - 19-2-22 s -3 3 3 3 oc. S S [ f(x,y,z) dy dz dx...
Questions. Please show all work. 1. Consider the vector field F(x, y, z) (-y, x-z, 3x + z)and the surface S, which is the part of the sphere x2 + y2 + z2 = 25 above the plane z = 3. Let C be the boundary of S with counterclockwise orientation when looking down from the z-axis. Verify Stokes' Theorem as follows. (a) (i) Sketch the surface S and the curve C. Indicate the orientation of C (ii) Use the...