find the volume of a solid whose base is the region between the x-axis and the curve y=4-x^2,and whose cross-sections perpendicular to the x-axis are equilateral triangles with a side that lies on the base 翻译一下在做, 相关知识点: ...
Steps to Find the Volume of a Solid with Cross Sections that are neither Square, Rectangular, Triangular, Nor Semi-Circular Step 1: Draw the plane region bounded by the given curves in the plane. Step 2: Draw a vertical axis perpendicular...
Find the volume of a solid in the form of a right circular cylinder with hemi-spherical ends whose total length is 2.7 m and the diameter of each hemi-s
is an important application in finding the area in the plane(the two dimensional area).This means the application of integrals to the computation of areas in the plane can be extended to the three dimensional solid.We have another important application is computation of certain volumes in space....
Answer to: Find the volume of a solid generated by revolving the region bounded by the given curve and line about the y axis. x = 2 / rad(y + 1), x...
Find the volume of a solid generated by revolving the region bounded by y=x2+1 and y=3−x2 about the x-axis. Volumes of Revolution With Integration: To decide on which method to use to find the volume, we look at the bounded region of the ...
How to Find the Volume of a Similar Solid Step 1: Find the ratio of the side lengths or dimensions of the two similar solids. Step 2: Cube the ratio from Step 1, which gives the ratio of the volumes of the two similar solids. Step 3: Use the given volume of the solid and the...
【解析】 It seems the solid is the result of rot ating the area bounded by y = x^4, y = 1, a nd y-aris (9n 1st quadrant) around y = 1 by 180 degrees. y = 1 and y = x^4, x^4 =1, x =1 At x (0 = x = 1), the radius of the cross -section is 1 - x^4, ...
39. Find the volume of the solid obtained by revolving the region in the first quadrant bounded by the x-axis, the y-axis, and the line 4x+2y=8 about the x-axis.b a) 16πD)$$ \frac { 3 2 \pi } { 3 } $$C)$$ \frac { 8 1 7 } { 1 0 } $$d) 3π$$ \sqrt { ...
Answer to: 6. Find the volume of the solid... a) Bounded by the coordinate planes and the plane 2x+3y+z=6. By signing up, you'll get thousands of...