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skybear924Lv1
6 Nov 2019
In Exercises 1 and 2 find a formula for the area A(x) of the cross-sections of the solid perpendicular to the x-axis. The solid lies between planes perpendicular to the x-axis at x= -1 and x = 1. In each case, the cross-section perpendicular to the x-axis between these planes run from the semicircle to the semicircle y = The cross sections are circular disks with diameters in the xy-plane. The cross sections are squares with bases in the xy-plane. The cross sections are squares with diagonals in the xy-plane. (The length of a square's diagonal is times the length of its sides.) Show transcribed image text
In Exercises 1 and 2 find a formula for the area A(x) of the cross-sections of the solid perpendicular to the x-axis. The solid lies between planes perpendicular to the x-axis at x= -1 and x = 1. In each case, the cross-section perpendicular to the x-axis between these planes run from the semicircle to the semicircle y = The cross sections are circular disks with diameters in the xy-plane. The cross sections are squares with bases in the xy-plane. The cross sections are squares with diagonals in the xy-plane. (The length of a square's diagonal is times the length of its sides.)
Show transcribed image text