Homework Answers
Calculus 4 class please help ASAP due in 1 hour The centroid of the region where...
Calculus 4 class
please help ASAP
due in 1 hour
The centroid of the region where x2 + y2 < 25, x > 0, y > 0 and 0 < z < 5xy is: (ã, , z) =
Let E be the solid that lies inside the cylinder x^2 + y^2 = 1, above the xy-plane, and below the...
Let E be the solid that lies inside the cylinder x^2 + y^2 = 1,
above the xy-plane, and below the plane z = 1 + x. Let S be the
surface that encloses E. Note that S consists of three sides: S1 is
given by the cylinder x^2 + y^2 = 1, the bottom S2 is the disk x^2
+ y^2 ≤ 1 in the plane z = 0, and the top S3 is part of the plane z...
12. Consider the region bounded above by the function ?=1/(?+2)2(?+6)^2 and below by the xy-plane for...
12. Consider the region bounded above by the function
?=1/(?+2)2(?+6)^2 and below by the xy-plane for x≥0 and ?≥0.
(1 point) Consider the region bounded above by the function z = - "2" (x + 2)2(y + 62 an and below by the xy-plane for x > 0 and y 2 0. On a piece of paper, sketch the shadow of the region in the xy-plane. Set up double integrals to compute the volume of the solid region in two...
i will rate. thanks. [20 pts) Let Q be the solid region Q={ (1,Y,Z): 2Vx2 +...
i will rate. thanks.
[20 pts) Let Q be the solid region Q={ (1,Y,Z): 2Vx2 + y2 < < <2} The density at each point (1,y,z) of Q is given as o(x, y, z) = x2 + y2 + z2. Calculate the moment of inertia about the z-axis, 1,, by hand, showing all work.
12xz dV, where S is the solid region in the first octant (x, y, z >...
12xz dV, where S is the solid region in the first octant (x, y, z > 0) that lies above the parabolic cylinder z = y2 and below the paraboloid Evaluate the triple integral I = 1] 1222 dV, where S ist 2= 8 – 2x2 - y2.
All of 10 questions, please. 1. Find and classify all the critical points of the function. f(x,y) - x2(y - 2) - y2 » 2. Evaluate the integral. 3. Determine the volume of the solid that is inside the...
All of 10 questions, please.
1. Find and classify all the critical points of the function. f(x,y) - x2(y - 2) - y2 » 2. Evaluate the integral. 3. Determine the volume of the solid that is inside the cylinder x2 + y2- 16 below z-2x2 + 2y2 and above the xy - plane. 4. Determine the surface area of the portion of 2x + 3y + 6z - 9 that is in the 1st octant. » 5. Evaluate JSxz...
Let F(x, y, z) = 4i – 3j + 5k and S be the surface defined...
Let F(x, y, z) = 4i – 3j + 5k and S be the surface defined by z = x2 + y2 and x2 + y2 < 4. Evaluate SJ, F.nds, where n is the upward unit normal vector.
A solid is bounded above by a portion of the hemisphere z= 2 – – 72...
A solid is bounded above by a portion of the hemisphere z= 2 – – 72 . And below by the cone z = 2 + y2 , with a < 0 and y < 0. Part a: Express the volume of the solid as a triple integral involving 2, y and z. Part b: Express the volume of the solid as a triple integral in cylindrical coordinates. Parte: Express the volume of the solid as a triple integral in...
[4] Let Q be the solid region in space below the plane z = 4, outside...
[4] Let Q be the solid region in space below the plane z = 4, outside the cylinder x2 + y2 = 1, and above the paraboloid z = x2 + y2 (see figure). 1 Express the integral =dV as an iterated integral in Ida x² + y² +2² cylindrical coordinates. Do not evaluate the integral.
Find the volume of the solid bounded above by the surface z = f(x,y) and below by the plane regio...
Find the volume of the solid bounded above by the surface z = f(x,y) and below by the plane region R. f(x, y) = x2 + y2; R is the rectangle with vertices (0, 0), (9, 0), (9, 6), (0, 6) ( ) cu units
Calculus 4 class
please help ASAP
due in 1 hour
The centroid of the region where x2 + y2 < 25, x > 0, y > 0 and 0 < z < 5xy is: (ã, , z) =
Let E be the solid that lies inside the cylinder x^2 + y^2 = 1,
above the xy-plane, and below the plane z = 1 + x. Let S be the
surface that encloses E. Note that S consists of three sides: S1 is
given by the cylinder x^2 + y^2 = 1, the bottom S2 is the disk x^2
+ y^2 ≤ 1 in the plane z = 0, and the top S3 is part of the plane z...
12. Consider the region bounded above by the function
?=1/(?+2)2(?+6)^2 and below by the xy-plane for x≥0 and ?≥0.
(1 point) Consider the region bounded above by the function z = - "2" (x + 2)2(y + 62 an and below by the xy-plane for x > 0 and y 2 0. On a piece of paper, sketch the shadow of the region in the xy-plane. Set up double integrals to compute the volume of the solid region in two...
i will rate. thanks.
[20 pts) Let Q be the solid region Q={ (1,Y,Z): 2Vx2 + y2 < < <2} The density at each point (1,y,z) of Q is given as o(x, y, z) = x2 + y2 + z2. Calculate the moment of inertia about the z-axis, 1,, by hand, showing all work.
12xz dV, where S is the solid region in the first octant (x, y, z > 0) that lies above the parabolic cylinder z = y2 and below the paraboloid Evaluate the triple integral I = 1] 1222 dV, where S ist 2= 8 – 2x2 - y2.
All of 10 questions, please.
1. Find and classify all the critical points of the function. f(x,y) - x2(y - 2) - y2 » 2. Evaluate the integral. 3. Determine the volume of the solid that is inside the cylinder x2 + y2- 16 below z-2x2 + 2y2 and above the xy - plane. 4. Determine the surface area of the portion of 2x + 3y + 6z - 9 that is in the 1st octant. » 5. Evaluate JSxz...
Let F(x, y, z) = 4i – 3j + 5k and S be the surface defined by z = x2 + y2 and x2 + y2 < 4. Evaluate SJ, F.nds, where n is the upward unit normal vector.
A solid is bounded above by a portion of the hemisphere z= 2 – – 72 . And below by the cone z = 2 + y2 , with a < 0 and y < 0. Part a: Express the volume of the solid as a triple integral involving 2, y and z. Part b: Express the volume of the solid as a triple integral in cylindrical coordinates. Parte: Express the volume of the solid as a triple integral in...
[4] Let Q be the solid region in space below the plane z = 4, outside the cylinder x2 + y2 = 1, and above the paraboloid z = x2 + y2 (see figure). 1 Express the integral =dV as an iterated integral in Ida x² + y² +2² cylindrical coordinates. Do not evaluate the integral.
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