Use the shell method to find the volume for {eq}y = -x^2 + 4x + 2 {/eq} and {eq}y = x^2 - 6x + 10 {/eq} revolved around the y-axis. Finding the Volume: We need to find the volume of the solid by using the Shel...
Answer to: Find the volume of the solid generated by revolving about the y-axis the region bounded by y = x (x - 1)^2 and y=0. By signing up,...
%MATLAB code to find the volume of a solid generated by revolving a curve about the x-axis or parallel to x-axis clc clearvars symsx; f=input("Enter the function: "); fL=input("Enter the interval on which the function is defined [a b]: "); ...
Find the volume of the solid generated by revolving the area between the curve y=cosx / x and the x-axis for π/6 扫码下载作业帮搜索答疑一搜即得 答案解析 查看更多优质解析 解答一 举报 求旋转体体积,带公式.应该是绕y轴旋转,面积是y=cosx / x与x轴所夹面积(π/6 <= x <= π/2),只...
This paper focuses on constructing the disk method formula for the volume obtained by revolving a curve around an axis with the help of a CAS. In this study, a semi-structured interview was carried out. In this interview, we tried to construct the disk method formula. The levels of ...
Find the volume of the solid formed by revolving the region bounded by y = x, y = x^3, x = 0, x = 1 around the y-axis. Find the volume of the solid formed by revolving the region bounded by y = x^3, x = 2, and y = ...
The volume of the solid obtained by revolving the region bounded by the x-axis and the y-axis about the x-axis is( )。 A. B. 0.5 C. D. 1 如何将EXCEL生成题库手机刷题 > 下载刷刷题APP,拍照搜索答疑 > 手机使用 分享 反馈 收藏 举报 参考答案: C 复制 纠错 举一反三 内气不...
(b) When integrating, we find the area from the curve to an axis. Since we are revolving around the y axis, we need to integrate with respect to y. For the Cylinder, our area before it is rotated would look like this: The function of y is f(y) = 3 from [0,2]. Now we can...
Find the volume of the solid formed by revolving the region bounded by the graphs of y = x^2 + 2x, y = 0, x = 0, and x = 1 around the y-axis. Find the volume of the solid formed by revolving the region boun...
The graph on the left represents the curve of y=sinx and the area under its curve. The graph on the right showcases the solid formed by revolving the region around the y-axis. We can estimate the volume of the solid through the shell method. For now, let’s understand how the ...