the base of a solid is the triangle in the xy-plane with vertices (0,0), (2,0), (0,3). The cross-sections of the solid perpendicular to the x-axis are squares with sides in the xy-plane. Find the volume of this solid.
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the base of a solid is the triangle in the xy-plane
with vertices (0,0), (2,0), (0,3)....
Compute the volume of the solid whose base is the square with corners at (0,0),(0,1),(1,0), (1,1)...
Compute the volume of the solid whose base is the square with corners at (0,0),(0,1),(1,0), (1,1) and whose vertical cross sections are squares.
Set up a double integral for calculating the flux of F⃗ =4xi⃗ +yj⃗ +zk⃗ through the part of the surface z=−5x−5y+4 which lies above the triangle in the xy-plane with vertices (0,0), (0,2), and (2,0),...
Set up a double integral for calculating the flux of F⃗ =4xi⃗ +yj⃗ +zk⃗ through the part of the surface z=−5x−5y+4 which lies above the triangle in the xy-plane with vertices (0,0), (0,2), and (2,0), oriented upward. Instructions: Please enter the integrand in the first answer box. Depending on the order of integration you choose, enter dx and dy in either order into the second and third answer boxes with only one dx or dy in each box. Then, enter...
(1 point) Set up a double integral for calculating the flux of F -4xi + yj + zk through the part of the surface z =-2x-4y + 4 above the triangle in the xy-plane with vertices (0,0), (0,4), and (2...
(1 point) Set up a double integral for calculating the flux of F -4xi + yj + zk through the part of the surface z =-2x-4y + 4 above the triangle in the xy-plane with vertices (0,0), (0,4), and (2,0), oriented upward. Instructions: Please enter the integrand in the first answer box. Depending on the order of integration you choose, enter dx and dy in either order into the second and third answer boxes with only one dx or dy...
I'm getting it wrong for some reason and it's literally right?! Can someone explain to me what is going on Let S be the solid with flat base, whose base is the region in the z y plane defined...
I'm getting it wrong for some
reason and it's literally right?! Can someone explain to me what is
going on
Let S be the solid with flat base, whose base is the region in the z y plane defined by the curves y - e,y--1,0and a-1, and whose cross sections perpendicular to the x axis are equilateral triangles with bases that sit in the r y plane a) Find the area A() of the cross-section of S given by the...
Urgent!! Please check my work Let Sbe the solid with flat base, whose base is the region in the z y plane defined by th...
Urgent!! Please check my work
Let Sbe the solid with flat base, whose base is the region in the z y plane defined by the curves y = ez. y =-2, z 0 and z = 1, and whose sections perpendicular to the a axis are equilateral triangles with bases that sit in the ax y plane. a) Find the area A () of the cross-section of S given by the equilateral triangle that stands perpendicular to the az ais,...
Compute the volume of the solid whose base is the square with corners at (0,0),(0,1),(1,0), (1,1) and whose vertical cross sections are squares.
(1 point) Set up a double integral for calculating the flux of F -4xi + yj + zk through the part of the surface z =-2x-4y + 4 above the triangle in the xy-plane with vertices (0,0), (0,4), and (2,0), oriented upward. Instructions: Please enter the integrand in the first answer box. Depending on the order of integration you choose, enter dx and dy in either order into the second and third answer boxes with only one dx or dy...
I'm getting it wrong for some
reason and it's literally right?! Can someone explain to me what is
going on
Let S be the solid with flat base, whose base is the region in the z y plane defined by the curves y - e,y--1,0and a-1, and whose cross sections perpendicular to the x axis are equilateral triangles with bases that sit in the r y plane a) Find the area A() of the cross-section of S given by the...
Urgent!! Please check my work
Let Sbe the solid with flat base, whose base is the region in the z y plane defined by the curves y = ez. y =-2, z 0 and z = 1, and whose sections perpendicular to the a axis are equilateral triangles with bases that sit in the ax y plane. a) Find the area A () of the cross-section of S given by the equilateral triangle that stands perpendicular to the az ais,...
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