Cant seem to plot this correctly using python numpy and matplotlib
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Cant seem to plot this correctly using python numpy and matplotlib
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- A 400-gallon cylindrical tank is filled with water. When a valve at the bottom of the tank is opened, the flow rate q (in gallons per minute) through the valve is: q(t) = 80e–0.2twhere t is the time in minutes. Knowing that the total amount of water through the valve at any time is the integral of this function. Write a matlab program that solves the amount of water left in the tank after 15 minutes.Write computer program to solve a set of equation by using Gauss-Seidel Iteration.Computer Science f(x)= Sin(x) – x 3 + C Where C = Max [0.15, (69/100)] x20, (x is in radian). Apply the false position method three iterations to find the root of the function (Decide the starting values of Xl and Xu yourself)
- A 400-gallon cylindrical tank is filled with water. When a valve at the bottom of the tank is opened, the flow rate q (in gallons per minute) through the valve is: q(t) = 80e–0.2twhere t is the time in minutes. Knowing that the total amount of water through the valve at any time is the integral of this function. Write a matlab program that solves the amount of time required to empty half of the water from the tank.Compute for the area under the curve using integral calculus and trapezoid method. The area beneath the curve of the equation, is shown below. Write the C++ program that will compute for the area under the curve of the equation, f(x)=3x+x^213.sol Matlab The electrical circuit shown consists of resistors and voltage sources. Determine the current in each resistor, using the mesh current method that is based on Kirchhoff's second voltage law. V =38 V, V = 20V, V, = 24V R, =15Ω R, = 182 R, = 10Ω R, =9Ω R, = 5Ω R, = 14Ω R, = 82 R, = 132
- Two trigonometric identities are given by: (sin x + cos x)2 = 1+ 2 sin x cos x 1- 2 cos x - 3cos2 x = 1- 3cos x sin2 x 1- cos x For each part, verify that the identity is correct by calculating the values of the left and right sides of the equation using MATLAT, substituting x=200 Find the solution to the systems + = ... .. . y + 3 y + 2 y y u Where y (0) =0; y’ (0) =0. u (t) is a square wave.SOLVE IN PYTHON Write a function that finds the period of the fundamental mode of oscillation for a shear building where the masses of each floor and the stiffnesses of each story are all the same . For example, for a 8-story shear building where each floor is 1200 kg and the stiffness between each floor is 10 5 N/m, the period of the fundamental mode would be 3.73 s. def sb(m, k, n): '''Find the period of fundamental mode of oscillation for an n-story shear building model with all masses equal to m and all stiffnesses equal to k. Example: if m = 1000, k = 10000, n = 3, then fm = 4.46'''I need help with programming in MATLAB. If we have a repeating ground-track orbit whose period of repetition is two orbits per day (ω⊕ = 7.2921151467 · 10−5 rad/s), has a semi-major axis of 3096.7363, an eccentricity of 0.74, an inclination of 63.4349 deg, a right ascension of the ascending node of −86.915798 deg, and argument of perigee of 270 deg. Provide the following results using 100 points equally distributed in time over an orbital period with a starting position of true anomaly equal to 0 degrees: We are interested in studying the coverage that the orbits provide to a building (40.43094◦ N, 86.915798◦ W). The satellite has a field of view of a complete cone angle of 10 degrees pointing at Nadir. The greenwich meridian points to the aries point. Determine the ground-track of the orbit. Represent that ground-track in a 2D plotin longitude and latitude and include, with a different colour, the positionof the building in the same plot.
- Through bisection method develop a program in Matlab that will determine the drag coefficient "c" needed for a parachutists of mass m=68.1kg to have a velocity of 40m/s after free falling for time t=10s. The acceleration due to gravity is 9.8 m/s2. Given: Es=0.1% and initial guess xlower= 12, xupper=16I need answer quickly Program takes the masses of two objects and the distance between them to determine the gravitational force acting between the objects.Suppose that a parachutist with linear drag (m=50 kg, c=12.5kg/s) jumps from an airplane flying at an altitude of a kilometer with a horizontal velocity of 220 m/s relative to the ground. a) Write a system of four differential equations for x,y,vx=dx/dt and vy=dy/dt. b) If theinitial horizontal position is defined as x=0, use Euler’s methods with t=0.4 s to compute the jumper’s position over the first 40 s. c) Develop plots of y versus t and y versus x. Use the plot to graphically estimate when and where the jumper would hit the ground if the chute failed to open.