y, dA where D is the solid in Octa 2 +--4 and the plane y-i. Evaluate by the cylinder nt I bounded JJD y, dA where D is the solid in Octa 2 +--4 and the plane y-i. Evaluate by the cylinder nt I...
Question 2: Evaluate SS xy dA where D is the triangle in the (x, y) plane bounded by the lines y=x, x-5 and y=2. [10 points)
Va2 y da dy The region A is bounded by the curve: 2+y=Va 3. Evaluate C 2102 dz dy dz 4. Evaluate The solid V bounded by surfaces: z = 1-2, z = y , y = 0 Va2 y da dy The region A is bounded by the curve: 2+y=Va 3. Evaluate C 2102 dz dy dz 4. Evaluate The solid V bounded by surfaces: z = 1-2, z = y , y = 0
Evaluate z) ds, where S is the intersection of the plane z=4-y with the solid cylinder x2 + y2 33. 8. 127211 ob.8V21 C. None of these O d. 4√3 a e. 1231
#6 Letter C, can you please explain how you got the answer. and to check the answer key says its 1/144 Math 5C- Review 3 -Spring 19 1.) Evaluate. a) (c.) Jp z cos() dA, Dis bounded by y 0, y- 2, and 1 (d.) vd dA, D is the triangular region with vertices (0,2),(1,1), and (3,2) (a.) olr+v) dA, D is the region bounded by y and z 2.) Evaluate 3.) Evaluate J p cos(r +y)dA, where D is...
4. (14 points) Using polar coordinates, set up, but DO NOT EVALUATE, a double integral to find the volume of the solid region inside the cylinder x2 +(y-1)2-1 bounded above by the surface z=e-/-/ and bounded below by the xy-plane. 4. (14 points) Using polar coordinates, set up, but DO NOT EVALUATE, a double integral to find the volume of the solid region inside the cylinder x2 +(y-1)2-1 bounded above by the surface z=e-/-/ and bounded below by the xy-plane.
Evaluate the double integral ∫∫D x cos y dA, where D is bounded by x = 0, y = x², and x = 3 Answer:
please do no. 4 3. Evaluate the triple integral JIJD rdV, where D is the solide by the parabolic cylinder y and the planes 0 where D is the solid enclosed a picture. 4. Use triple integrals to represent the volume of the solid inside the cylinder x2 + y2 = 9, below the semi cone-va2t7 and above the plane z 0. Sketch a picture. 3. Evaluate the triple integral JIJD rdV, where D is the solide by the parabolic...
Evaluate: vr y-x dA , y + 2x+1 where R is the parallelogram bounded by y-x-2, y-x-3, y + 2x = 0, andy+2x=4. Evaluate: vr y-x dA , y + 2x+1 where R is the parallelogram bounded by y-x-2, y-x-3, y + 2x = 0, andy+2x=4.
Evaluate ∫∫∫T 2xy dx dy dz where T is the solid in the first octant bounded above by the cylinder z = 4 − x^2 below by the x, y-plane, and on the sides by the planes x =0, y = 2x and y = 4. Answer: ∫ (4, 0) ∫ (y/2, 0) ∫ (4−x^2, 0) 2xy dz dx dy = ∫ (2, 0) ∫ (4, 2x) ∫ (4−x^2, 0) 2xy dz dy dx = 128/3
plane of the solid V bounded by given surfaces 5. Evaluate the statical moment with respect to rz - //1 ypdz dy d , density p 21. 2I,z=y, y=2; mzs plane of the solid V bounded by given surfaces 5. Evaluate the statical moment with respect to rz - //1 ypdz dy d , density p 21. 2I,z=y, y=2; mzs