function [Volume]= Volumecylinder ( Radius, Height)
voulme = pi*(Radius^2)*Height ;
end
%% in the command window type disp (Volume)
%% and you will get your desired result
The volume of a right circular cylinder is calculated by Trh where ris radius and his...
. The height and radius of a right circular cylinder are approximately 15 centimeters and 8 centimeters, respectively. The maximum error in each measurement is +0.02 centimeters. a. Find the approximate volume of the cylinder. b. Use the total differential to estimate the propagated error in the calculated volume of the cylinder. c. Use the total differential to estimate the relative error in the calculated volume of the cylinder . The height and radius of a right circular cylinder are...
9 18. The radius of a right circular cylinder is √31+6 and its height is where t is time in seconds and the dimensions are in inches. Find the rate of change of the volume of the cylinder, V, with respect to time.
Need help with these scenarios Question 1 Write a JavaScript program to get the volume of a Cylinder with four decimal places using object classes. Volume of a cylinder : V = πr2h where r is the radius and h is the height of the cylinder. Your solution must include an HTML and a JavaScript file, with a button to create the cylinder, inputs for the cylinder's radius and height and an output to show the cyclinder's volume. Your solution...
Java Using NetBean Given a cylinder with radius of 5 and height of 8, write a program to calculate the volume of this cylinder. You need to define a constant value PI in your program.
Write a user-defined MATLAB function that will calculate the area/volume of a shape whose dimensions are given by the user. This function will be able to calculate the area for 2D objects like a triangle or a rectangle and 3D objects such as a box. The name of the function will be findArea and it will have four input arguments. The first input argument will be the length. The second input argument will be the width. The third input argument...
Volume of hollow sphere given by 4/3 *pi*(Ro^3 –Ri^3 ) where Ro is the outer radius, and Ri is the inner radius Write a program that prompt user for these two radii, then call a function to calculate volume, and print result. If you enter inner radius larger than outer radius, or negative numbers as radius then warn the user that the radii entered are invalid, and prompt user to reenter radii. Your function calculates the volume of the hollow...
Write a C++ program to compute the total volume of N cones, where N is a number entered by the user. Repeat the request for N until the user enters a positive number. For each cone, ask for the radius and height, compute the volume, and add that volume to the total. Each time you ask the user to enter either the height or the radius, if the user does not enter a positive number, display an error message and...
The region is a right circular cylinder of radius 2, with the bottom at -5 and top at 5. Find the limits of integration on the triple integral for the volume of the cylinder using Cartesian, cylindrical, and spherical coordinates and the function to be integrated. For your answers 8 theta, o =phi, and prho. Cartesian v=1" / ")*P(2,9,2) dyde de where A= -2 B= 2 E = -5 -sqrt(4-x^2) D= sqrt(4-x^2) and p(x, y, z) = F = 5...
Nay programming languge is fine (MatLab, Octave, etc.) This is the whole document this last picture i sent is the first page 5. Write and save a function Sphere Area that accepts Radius as input argument, and returns SurfaceArea (4 tt r) as output argument. Paste the function code below. Paste code here 6. Validate your Sphere Area function from the command line, checking the results against hand calculations. Paste the command line code and results below. 7. Design an...
Problem1 A right circular cylinder (i.e., a "normal" cylinder) has radius 3 m and height 4 m. Using integrals, find numerical values for its a. volume, b. mass if its density is p(?)n appropriate units, and c. moment of inertia about the cylinder's axis. 20 Problem 2 The integral IsJo-* dx is notorious for not having an analytical solution. However, there's a clever trick to calculate definite integrals: instead of calculating I itself, it's easier to calculate I2. To do...