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Using MATLAB 18. A cylinder with base radius r and height h is con- structed inside...
If the radius (r) is varied from 0 to 100 in steps of 1 and the volume of the sphere (v) that is corresponding to each radius (r) is calculated. Which plotting command would you select to plot the radius of the sphere versus the volume without compressing the smaller values. semilogx(r,v) loglog(r,v) semilogy(r,v) plot(r,v)
A sphere and a cylinder have the same volume and radius (R). What is the height of the cylinder, in terms of its radius? (write down the equations of the volume of sphere and cylinder, then do some derivation) 1- R 2- 4/3 R 3- none of the above 4- 3/4 R
Find the electric dipole moment of a cylinder of radius R and height h. The volume charge density in the cylinder is given by ρ(z) = k·cos(πz/h). The z-axis is the axis of the cylinder, and the origin is placed at the bottom of the cylinder. Give the answer in terms of k, h, and R in unit vector notation.
MATLAB!
part (b) find h
A spherical tank of radius R meters is to be used to hold fluid. You are given a stick to dip into tank, and you want to calibrate the scale on it such that it reads the volume of fluid in the tank. (a) Find the equation whose solution determines the height of the fluid for a given volume V. Provide details of your work. (b) For R = 3 and a sample volume V...
4. Use the AM-GM inequality to find the largest right circular cylinder that is inscribed in a right cone with base radius R and height H. Also determine the radius and height of the largest such cylinder.
4. Use the AM-GM inequality to find the largest right circular cylinder that is inscribed in a right cone with base radius R and height H. Also determine the radius and height of the largest such cylinder.
1. A cylinder of mass m, height h and radius r floats partially submerged in a liquid of density ρ. One third of the height of the cylinder is above the surface of the water. Johnny pushes the cylinder down by a small distance x<h/3, then he releases it from rest. A) prove that the resulting motion of the cylinder is a simple harmonic motion. B) Find the period of the small oscillations in terms of the given quantities (m,r,h,ρ)
is O1. The olume I of liquid in a hollow horizontal cylinder of radius r and length related to the depthh h of the liquid by r-h + (h-r)V2rh-h1 arccos V= With the asd of Newron-Raphson's method, determine the depthh of the liquid for which the 2m and /=5m, Take au initial guess of 1.5m and stop the iterations volume is 8m if r when tho rclstive error between two successive iterations is at most U.0001. 110 points
is O1....
Consider the following problem: The radius r(t) of the base of a cylinder is increasing at a rate of 1 meter per hour and the height h(t) of the cylinder is decreasing at a rate of 4 meters per hour. At a certain instant to, the base radius is 5 meters and the height is 8 meters. What is the rate of change of the volume V (t) of the cylinder at that instant? Match each expression with its given...
Consider a uniformly charged cylinder with dimensions of radius r and height h contains a charge in it’s volume. What is the magnitude and direction of the electric field at any point outside the cylinder . Describe each step as you go along .Find the electric field within the cylinder and outside of it. Describe each step as you go along. Consider the total charge Q on a line of length h with the use of Gauss’s law compute the...
2. It is well-known that living on the inside surface of a cylinder of radius R when rotating at a rate of o about its axis in the outer-space, can simulate the same gravitational g, as living on earth if Ro2-g Show that, inside such a cylinder, when projectiles are shot in any arbitrary direction at low speeds (v<< Ro) and to low altitudes at nearby points (Ar<R), the equation of motion of such trajectories (as observed by a an...