See 2 images (3)Problem 13.17. Write your own Matlab function that performs a Golden-Section Search to obtain the solution. Print the code and clearly indicateyour answer. 13.17 The trajectory of a ball can be computed withy = (tan 00)xg2v cos 00+yowhere y = the height (m), 00 = the initial angle (radians), v₁ = theinitial velocity (m/s), g = the gravitational constant = 9.81 m/s²,and yo the initial height (m). Use the golden-section search todetermine the maximum height given yo = 1 m, vo = 25 m/s and0 = 50°. Iterate until the approximate error falls below ε = 1%using initial guesses of x₁ = 0 and x₁ = 60 m.

To solve this problem using the Golden-Section Search, we want to maximize the height y, which is a…

Answered: (3) Problem 13.17. Write your own…

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

See similar textbooks

Similar questions

1. The graph in Fig. A shows the velocity of an ambulance vehicle driver plotted as a function of time. How far does the officer go in the first 3 seconds? The first 7 seconds? The first 11 seconds? Vx (m/s) 50 45 40 35 30 25 Fig. A 20 15 10 5 t (s) 2 4 6 !8 10 12 14 7 11 3.
Don't Use Chat GPT Will Upvote And Give Handwritten Solution Please
Learning Goal: To be able to add and subtract vectors using geometric and vector addition. A brother and sister are playing in the woods, when suddenly the brother realizes that they are separated. The last place he remembers seeing his sister is at a particularly large tree. The brother traveled d₁ = 21.0 m at 0₁ = 26.0° from the tree then turned and traveled 4 = d2 11.0 m at 02 = 140°. Meanwhile, the sister traveled d3 = 17.5 m at an angle of 03-117° from the tree. The angles are given with respect to east with counterclockwise being defined as positive(Figure 1) Figure d3 03 d₂ 0₁ 0₂ d₁ 1 of 4 X > v Confect Part C Distance to home - After the boy has found his sister, they want to travel the shortest path home. If their home is located = d4 75 m due north of the big tree, what is the magnitude and direction of the displacement from the siblings to their home, dBGH?(Figure 4) Express your answers, separated by a comma, to three significant figures. Enter the angle measured…
Don't Use Chat GPT Will Upvote And Give Handwritten Solution Please
Fix my MATLAB code. % Define unknown quantities in x-y system % abc = Acceleration of B wrt C on beam CD in i direction % vbc = Velocity of B wrt C on beam CD in i direction % xacd = Angular acceleration of beam CD in k direction % xvcd = Angular velocity of beam CD in k direction syms abc vbc xacd xvcd; % Create Unit Vectors in x-y coordinates i = [1,0,0]; j = [0,1,0]; k = [0,0,1]; % Create Unit Vectors in X-Y coordinates (R is rotation Matrix) Theta = 150; % Angle from X-axis to x-axis R = [[cosd(Theta),-sind(Theta), 0]; ... [sind(Theta), cosd(Theta), 0]; [0, 0, 1]]; XYZ = R*[i;j;k]; I = XYZ(1,:); J = XYZ(2,:); K = XYZ(3,:); % Set known quantities for Beam AB (no slider connection). xVab = -2.5*K; % Angular Velocity of Beam AB xAab = -3*K; % Angular Acceleration of Beam AB Rba = 0.2*(cosd(135)*I + sind(135)*J ); % Vector from A to B in X-Y % Calculate velocity and acceleration of point B % due to rotation of Beam AB (no slider connection). Vb1 = cross(xVab,Rba); Ab1 =…
DYNAMICS OF RIGID BODIES (UPVOTE WILL BE GIVEN. PLEASE WRITE THE COMPLETE SOLUTIONS AND FBD LEGIBLY. NO LONG EXPLANATION NEEDED. ANSWER IN 2 DECIMAL PLACES. BOX THE FINAL ANSWER.)
9) A merry-go-round is set up at a local fair. The merry-go-round moves continuously at a rate slow enough for riders to step on and off the ride. The pink horse, P, moves along the circumference of the ride. Hal used a coordinate grid to make a rough sketch of the merry-go-round, with the center at the origin. Initially, P is at P(5,0). It takes 30 seconds for P to return to the same place. What would be the coordinate of P on Hal's sketch after 8.25 minutes? P(5,0)
1a) Plot the position in the x-direction as a function of time for both birds on the same co-ordinatesystem (the plots do not have to be exact).b) Write down the equations of motion in x and y directions for bird 1 and 2. c)Using ?⃗ଵ(?) and ?⃗ଶ(?) to represent the position vector of birds 1 and 2, respectively, write downthe components of the position vector for both birds in parenthesis format.d) Write an equation using the tangent of the position vectors that describes when the huntershould release the arrow.e) Solve this equation for the time at which the hunter should release his arrow PLEASE explain, especially 1c, d, and e
Only use autocad please and show every step to create it and i will definitely like the answer. Thanks, steps are mandatory pls
Don't Use Chat GPT Will Upvote And Give Solution In 30 Minutes Please
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
For all the following problems, 5. a) b) You need to show at least 3 iterations calculated manually with all steps. You do not need to include the M.files for the bisection method (bisect.m) and for false position (falspos.m). You must, however, show the command lines for the given functions with their variables and other parameters. Fanning friction factor For fluid flow in pipes, friction is described by a dimensionless number, the Fanning friction factor f. The Fanning friction factor is dependent on a number of parameters related to the size of the pipe and the fluid, which can all be represented by another dimensionless quantity, the Reynolds number Re. A formula that predicts ƒ given Re is the von Karman equation: 4log₁0 (Re√) - 0.4 = Typical values for the Reynolds number for turbulent flow are 10,000 to 500,000 and for the Fanning friction factor are 0.001 to 0.01. (a) Develop a function that uses bisection to solve for fgiven a user-supplied value of Re between 500 and…

SEE MORE QUESTIONS

Recommended textbooks for you

Elements Of Electromagnetics

Mechanical Engineering

ISBN:

9780190698614

Author:

Sadiku, Matthew N. O.

Publisher:

Oxford University Press

Mechanics of Materials (10th Edition)

Mechanical Engineering

ISBN:

9780134319650

Author:

Russell C. Hibbeler

Publisher:

PEARSON

Thermodynamics: An Engineering Approach

Mechanical Engineering

ISBN:

9781259822674

Author:

Yunus A. Cengel Dr., Michael A. Boles

Publisher:

McGraw-Hill Education

Elements Of Electromagnetics

Mechanical Engineering

ISBN:

9780190698614

Author:

Sadiku, Matthew N. O.

Publisher:

Oxford University Press

Mechanics of Materials (10th Edition)

Mechanical Engineering

ISBN:

9780134319650

Author:

Russell C. Hibbeler

Publisher:

PEARSON

Thermodynamics: An Engineering Approach

Mechanical Engineering

ISBN:

9781259822674

Author:

Yunus A. Cengel Dr., Michael A. Boles

Publisher:

McGraw-Hill Education

Control Systems Engineering

Mechanical Engineering

ISBN:

9781118170519

Author:

Norman S. Nise

Publisher:

WILEY

Mechanics of Materials (MindTap Course List)

Mechanical Engineering

ISBN:

9781337093347

Author:

Barry J. Goodno, James M. Gere

Publisher:

Cengage Learning

Engineering Mechanics: Statics

Mechanical Engineering

ISBN:

9781118807330

Author:

James L. Meriam, L. G. Kraige, J. N. Bolton

Publisher:

WILEY

SEE MORE TEXTBOOKS