Please mark the answer for explicitly and implicitly!!!
Please mark the answer for explicitly and implicitly!!! 9) Set up the integrals but do not...
Set up the integrals but do not evaluate. Provide graphs. a. Of the area of the region outside of r = 3sine and inside r = 2-sin. Shade the region and show how you found the limits of integration. Show them on the graph. b. Of the surface of the solid by rotating the region given by y = 15-xon (1,2) and (5,0) about the x- axis, both explicitly and implicitly
9) Set up the integrals but do not evaluate. Provide graphs. a. Of the area of the region outside ofr = 3sine and inside r = 2 - sine.Shade the region and show how you found the limits of integration. Show them on the graph. b. Of the surface of the solid by rotating the region given by y = /5-xon (1,2) and (5,0) about the x- axis, both explicitly and implicitly Explicitly: Implicitly
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...
2. Evaluate the following indefinite integrals: (a) vel V=(x+2) dx ET (b) 3. Evaluate the following definite integrals: (a) cos(x) da (sin(x) +18 (b) COS 4. The graph of y=g(t) is shown below, and consists of semicircles and line segments. y=g() -1 3 6 596 s(t) dt Define the function f(x) by f(x)= Use the graph of y = g(t) and the properties of the definite integral to find: (a) the value of (i) f(3) (ii) f(-1) (iii) 1'(6) (b)...
help. i dont know hwo to do this c) Sketch the graph and set up the integral to find the volume of the solid obtained by rotating Pabout the line y- 1. Vertical or Horizontal slicing? Disk or a Washer? V.[[4ωά α V-[Λωω or Area of a slice A- Volume V d) Sketch the graph and set up the integral to find the volume of the solid obtained by rotating about the y - axis. Vertical or Horizontal slicing? Disk...
1. Consider the region bounded by the y-axis and the functions y and y-8 Set up (but do not evaluate) integrals to find (a) The area of this region. (b) The volume of the solid generated by rotating this region about the y ad sn axis using shells. (c) The volume of the solid generated by rotating this region about the vertical line r5 using washers 2. Set up (but do not evaluate) an integral to ind the work done...
1. Set up, but do not evaluate, an integral to find the area enclosed by the x-axis and the [x = 1 + et curve ly = t-t2 2. {*5+?2t Osts2 y = VE (1) Find the equation of the tangent line at the point where t = (2) Set up, but do NOT evaluate, an integral to find the area of the surface obtained by rotating the curve about the y-axis. 3. Set up but do NOT evaluate an...
cannot figure out how to write the integrals for this problem #2 1. If glx) -2x and fx) - , find the area of the region enclosed by the two graphs. Show a work for full credit. (4 pts) 2. A:12-80% 3 3 2 Let fix)-. Let R be the region in the first quadrant bounded by the gruph of y - f(x) and the vertical line x # l, as shown in the figure above. (a) Write but do...
Please solve with detailed expplanation and graphs. Thank you! 8. Set up the following integrals in whatever coordinate system is most appropriate; use symmetry to simplify the integral if possible. You do not need to evaluate the integrals. ry+xz+yz) dV, where A is the region bounded by + y2 = 16 and the planes 2 = 0 and 2 = 4-y. -2 +32°) dV, where B is the region bounded by y = 4 - x, and the planes y...
please show all work 245 1) Sketch the region represented by 55 dydis on the attached grid. DA 2) SET UP the integral for both orders of integration of R: region bounded by y = x, y = 2x, x = 2 SS Vx++y* dxdy 3) Evaluate the following integral by converting to polar. 4) Use a double integral in polar to find the volume of the solid bounded by the equations z = x + y +1,2-0, x +...