Question

the base of certain solid is the triangle at (-4,2),(2,2), and origin. cross-sections perpendicular to the...

the base of certain solid is the triangle at (-4,2),(2,2), and origin. cross-sections perpendicular to the y-axis are squares. find the volume

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
The base of the solid S is the circle x2+y2=814. The cross sections perpendicular to the...
The base of the solid S is the circle x2+y2=814. The cross sections perpendicular to the base and the x-axis are semicircles. Find the volume of S. Enter your answer in terms of π
A solid region has a circular base of radius 3 whose cross-sections perpendicular to the x-axis...
A solid region has a circular base of radius 3 whose cross-sections perpendicular to the x-axis are equilateral triangles. Set up, but do not evaluate, an integral equal to the volume of this solid region.Hint: the area of an equilateral triangle with side length s is (s^2/4)(√3.)
The base o a solid is the region in the xy plane bounded by y =...
The base o a solid is the region in the xy plane bounded by y = 4x, y = 2x+8 and x = 0. Find the the volume of the solid if the cross sections that are perpendicular to the x-axis are: (a) Squares; (b) semicircles.
The region bounded by y=x^3, y=x, x=0 is the base of a solid. a) If the...
The region bounded by y=x^3, y=x, x=0 is the base of a solid. a) If the cross sections are perpendicular to the x-axis are right isosceles triangles (congruent leg lies on the base), find the volume of the solid. b) If the cross sections are perpendicular to the y-axis are equilateral triangles, find the volume of the solid.
A solid has a circular base of radius 1. Its parallel cross-sections perpendicular to the base...
A solid has a circular base of radius 1. Its parallel cross-sections perpendicular to the base are parabolas. The largest parabola has the equation y = 4 − x ^2 if placed on the plane. What is the volume? A. 9π/2 B. 1/2 C. π/2 D. 9/2 E. None of these
1)Find the volume of the solid whose base is a circle with equation x^2+y^2=36 and cross-sections...
1)Find the volume of the solid whose base is a circle with equation x^2+y^2=36 and cross-sections are squares perpendicular to the x-axis. (a) Create the graph for this problem (b) What is the volume of one 'slice'? (c) What is the integral for the volume? (d) What is the volume in exact form? 2) Find the volume of the region bounded by y=-x^2+4 and y=x+2 rotated about the line y=5 (a) Create the graph for this problem (b) What is...
Find the volume of the solid whose base is rotating around the region in the first...
Find the volume of the solid whose base is rotating around the region in the first quadrant bounded by y = x^5 and y = 1. A) and the y-axis around the x-axis? B) and the y-axis around the y-axis? C) and y-axis whose cross sections are perpendicular to x-axis are squares
Find the volume of the of the solid described as follows: The base of the solid...
Find the volume of the of the solid described as follows: The base of the solid is the region enclosed by the line y=4-x, the line y=x, and the y-axis. The cross sections of the region that are perpendicular to the x-axis are isosceles triangles whose height is equal to half their base. What is the volume of this solid (rounded to two decimal places)? Please show work. Thanks much!
The base of a solid is the region bounded by y = 9 and y =...
The base of a solid is the region bounded by y = 9 and y = x 2 . The cross-sections of the solid perpendicular to the x axis are rectangles of height 10. The volume of the solid is
Consider the solid S described below. The base of S is the region enclosed by the...
Consider the solid S described below. The base of S is the region enclosed by the parabola y = 1 - 9x^2 and the x-axis. Cross-sections perpendicular to the x-axis are isosceles triangles with height equal to the base. Find the volume V of this solid.