(4 points) Problem #10: Parametric Surfaces with CalcPlot3D Copy and Deliver: (Example from the PowerPoint slides on 15.5 or Example #7 on page 1094.) 100 Compiments of CalcPlot3D: It doesn't have to have the same orientation or even the icing from Santa Clara's Famous Donut shop, but it should look like a torus The illustration at the left is that of a torus as a parametric surface in u and v whose axis of symmetry is the z-axis. Create a torus of the same dimensions whose axis of symmetry is the x-axis. Submit the image and the new equations displayed at the left to satisfy what is requested in problem #10. r(u,v) = (2 + cos u) cos vi+ (2 + cos u) sin vj + sin vk (4 points) Problem #10: Parametric Surfaces with CalcPlot3D Copy and Deliver: (Example from the PowerPoint slides on 15.5 or Example #7 on page 1094.) 100 Compiments of CalcPlot3D: It doesn't have to have the same orientation or even the icing from Santa Clara's Famous Donut shop, but it should look like a torus The illustration at the left is that of a torus as a parametric surface in u and v whose axis of symmetry is the z-axis. Create a torus of the same dimensions whose axis of symmetry is the x-axis. Submit the image and the new equations displayed at the left to satisfy what is requested in problem #10. r(u,v) = (2 + cos u) cos vi+ (2 + cos u) sin vj + sin vk