H ZA (₂D) = 0·6₂² )) = x²( ²7 D²¾/=,
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Solve for the determinants of H and Y. Provide necessary solutions numerically and computationally (using a Python program).
Use Google collab or Pycharm
![H
6 D = 0·¹6°² J) = x²( 7 D²=1](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F2215b725-c789-4de6-b140-dbe4c35cafeb%2Faf79b674-9c74-406e-8fba-20b568b55998%2Fto081k3_processed.png&w=3840&q=75)
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- 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.Solve the following using Matlab.solve using PYTHON/matlab
- How precisely does one go about using numerical techniques in order to find a solution to a collection of equations that has been organised in a system? Explain how the algorithm works for at least one of the techniques using just your own words.Solve the following nonlinear equations by Newton iteration and fixed point with initial conjecture x, = yo = 1.2. And get the answer using Python code with an accuracy of 3 significant digits. Sy = -x² +x + 0.75 ly + 5xy = 22 %3DPlease do it using matlab
- Using Matlab, code the following:The paper cup has Radius R2 = l.5(R1), height (h), volume V = 716 cm3 ,and surface area (S). The height, volume, and surface area of the cup are given by: V =πh(R1^2+R2^2+R1R2)/3 S = π R1^2+ π (R1+R2)√(R2 − R1)^2 + h^2 Determine R1, R2, and S of the paper cups with heights h = 8, 10, 12, 14, and 16 cm. • Method 1: Simulate Equations without using a for loop. • Method 2: Simulate Equations using a for loop. Display results to the screen tabulated Hint: You may need to transpose the vectors before printing to the screen.Using Matlab, code the following:The paper cup has a bottom radius R1, top radius R2 = l.5(R1), height (h), volume V = 716 cm3 ,and surface area (S). The height, volume, and surface area of the cup are given by: V =πh(R1^2+R2^2+R1R2)/3, S = π R1^2+ π (R1+R2)√((R2 − R1)^2 + h^2). Determine R1, R2, and S of the paper cups with heights h = 8, 10, 12, 14, and 16 cm. • Method 1: Simulate Equations without using a for loop. • Method 2: Simulate Equations using a for loop. Display results to the screen tabulated Hint: You may need to transpose the vectors before printing to the screen.Solve in python. Expected output is "12"