Polynomial coefficients: • Position vector magnitude: solve a = 4(A1/Ao)²+4(A1/Ao)L-R - ||R||² b=-8µ(A/Ao)(A2/Ao)+4µ(A2/Ao)L-R c=-4μ²(A2/Ao)² to obtain the applicable real root ||r||. (=r³+ar6+b||r||³+c • Range and range-rate: p -2(A/Ao)-2u||||³ (A2/Ao) p=-(A3/Ao) - µ||||³ (A4/A0) • Object position and velocity: r=R+PL r=R+PL+PL Output: 2 and v₂ =ŕ 3.1.3.1 Algorithm for Laplace's Method . Given: ti, Li, and R; for i€ {1,2,3} and ⚫ Observer position at middle observation: R = R₂ . Observer velocity and acceleration: R-XR and R= × R Lagrange interpolation coefficients: $1 12-13 (11-12) (11-13)' 212-11-13 $2= " $3= 2 (12-11) (12-13) 2 12-11 (13-11)(13-12) 2 S4= $5 (11-12) (11-13) " (12-11)(12-13) $6 " (13-11)(13-12) • Line-of-sight and associated rates: ⚫ Determinants: L-L2 L=S₁L₁+82L2+$3L3 L=84L1+55L2+8643 Ao 2|| L| L| | || = ALL R || A2 L L R || = A3|L|R| L || ALR £ ||

If you can please take a look, I struggled with figuring out problem 2, 4, , and 6. Please let me know if you have any solutions.

kindly create and explain an HOQ Analysis on this

MATLAB...Hand written plzzzz asap....FAST PLZZZZZZZZZZZ

H.W: suppose that a team of three parachutists are connected by a weightless cord while free falling at a velocity of 5 m/s. Using Gauss Elimination Method calculate the tension in each section of cord and the acceleration of the team, given the following information: 3 Parachutist Mass Kg(m) Drag Coefficient Kg/s (c) a 1 70 10 2 60 14 3 40 17 1 Hint: The equation of motion can be determine from Newton's Second Law (Σ F = ma). m₁g-Tc₁v = m₁a m₂g + T-R-C₂v = m₂a m3g+ R-C3v = mza R T 2

'p' (liquid density 'A' (tank cross sectional area) 'Qin' (Input Flow Rate) "Que P 'R' (restriction coefficient) '' (head of liquid) dh Qin = A + dt Figure 1 The single tank system (Figure 1) has been modelled by the first order differential equation given as equation. The equation describes the relationship between the input flow rate entering the tank and the head of liquid in the tank. ph R 5 m equation The following constants are provided: R = 40 Kpa s m², 4 = 10 m², p= 1001 kg m², and g = 9.81 m s A pump is suddenly switched on and provides a step input flow rate of 0.5 m³s¹. (1) Using Laplace Transforms, solve equation and provide an expression to show how the level in the tank will vary in time after the step input has been applied.

Problem 1 (15 points) (Core Course Outcome 5)/MatlabGrader Write a function mySecond Derivative Order 3 that calculates the second derivative d²y/dx² of a data set (x, y) with at least third order accuracy at each data point. The data is equidistant in x with spacing h. The function input shall be ⚫y: one-dimensional column vector of y values ⚫h: scalar value of spacing h The function output shall be • d2y: column vector of the same size as y containing d²y/dx² Calculate d²y/dx² using only the following formulas that use the nomenclature of Table 8-1 and the lecture notes, but are different from the formulas listed there: f" (xi) 164f(xi) — 465f(xi+1) + 460ƒ (xi+2) − 170ƒ (xi+3) + 11f (xi+5) + O(h³) = 60h2 56f(xi−1) − 105f(xi) +40f(xi+1) + 10f(xi+2) − f(x+4) + O(h³) 60h² −5f(xi−2) +80f(xi−1) − 150f(xi) + 80f(xi+1) − 5ƒ(xi+2) (1) f"(xi) = (2) f"(xi) = +0(h) (3) 60h2 f"(xi) -2f(x-4)+5f(xi-3)+50f(xi-1) — 110f(xi) +57f(xi+1) = +0(h³) (4) 60h² f"(xi) = 57f(x-5) 230f(xi-4) + 290 f (xi-3)-235…

The governing equation of motion for a base motion system is given by (assume the units are Newton) mä(t)+ci(t)+kx(t) =cY@, cos(@,t) +kY sin(@t) %3D Given that m = 180 kg, c = 30 kg/s, Y = 0.02 m, and о, — 3.5 rad/s %3| 1. Use Excel or Matlab to find the largest value of the stiffness, k that makes the transmissibility ratio less than 0.85 2. Using the value of the stiffness obtained in part (1), determine the transmitted force to the base motion system using Matlab or Excel. 3. Display and discuss your results.

Write a MatLab code to solve these 4 equations

Simulink Assignment- Filling a Tank In fluid mechanics, the equation that models the fluid level in a tank is: dh 1 -(min Ap - mout) dt h is the water level of the tank A is the surface area of the bottom of the tank pis the density of the fluid Mim and mout are the mass flow rates of water in and out of the tank, the flow out is a function of the water level h: 1 mout Vpgh Ris the resistance at the exit. Assume that the exit is at the bottom of the tank. g is the gravitational acceleration What to Do: 1. Build a model in Simulink to calculate the water level, h, as a function of time. Your model should stop running as soon as the tank is full. 2. Assuming the height of the tank is 2 meters, after how many seconds does the tank fill up? Use the following constants to test your model: • A: area of the bottom of the tank = 1 m? • p: the density of fluid = 1000 kg/ m? • R: the resistance at the exit = 3 (kg.m)-1/2 • ho: Initial height of the fluid in the tank = 0 m • g: the gravitational…