A custom bracket is shaped as shown in the following figure. Calculate the following properties of the bracket: [1] (ANSWER: 4.834 cm) [2] (ANSWER: 3.247 cm) [3] Tx (ANSWER: 176.273 cm^4) R=2 cm (*Note: every line in the graph is equal to 1 cm) 1 b²h² 74 474 Ix'y'-72 Ix'y' 8 9π

x-axis 1 unit = 1cm y-axis 1 unit = 5 °C 90 80 70 60 50 40 30 20 10 x ст 1 2 3 4 7 8. 9. 10 Distance of the test point from the hot end in centimeter Temperature in degree celsius

I need help with my MATLAB code. There is an error in the following code. The error says my orbitaldynamics function must return a column vector. Can you help me fix it? I tried changing the semi colon to a comma in dstate_dt = [v, a_total]; but it still gives me error   mu_earth = 398600.4418; % Earth's gravitational parameter (km^3/s^2) R_earth = 6378.137; % Earth's radius (km) C_d = 0.3; % Drag coefficient (assumed) A = 0.023; % Cross-sectional area of ISS (km^2) m = 420000; % Mass of ISS (kg)       % Initial conditions: position and velocity (ISS state vector) % ISS initial state vector (km and km/s) - sample data state_ISS =[-2.1195e+03, 3.9866e+03, 5.0692e+03, -5.3489, -5.1772, 1.8324];   % Time span for 10 revolutions T_orbit = 2 * pi * sqrt((norm(state_ISS(1:3))^3) / mu_earth); time_span = [0, 10 * T_orbit];     % Step 3: Numerical integration using ODE solver options = odeset('RelTol', 1e-12, 'AbsTol', 1e-12); [t, state] = ode45(@orbitalDynamics, time_span, state_ISS,…

MULTIPLE CHOICE -The answer is one of the options below please solve carefully and circle the correct option Please write clear .

z hurmuzi is presenting 1. x-y coordinate 2 x'-y'coordinate y' Calculate YF, and F, ustng : 200cos25 20 + 25 200N 45 S0N 20 200sin25 100N sajn ^ Type here to search

A mechanic changing a tire rolls a wheel along the ground towards the car. The radius of the wheel is 42cm, and the speed of the wheel as it rolls is 2 revolutions per second. Height Above Ground (m) radiu HIDE wheel spet Time The diagram above illustrates the vertical motion of a point on the tire over time. It is possible to model the height of this point using a sinusoidal function of the form h(t)=-a sin[b(t-c)]+d. a) Determine the length of time required for one revolution of the tire. b) State the numerical value for each of the parameters a, b, c & d. And write a function representing the motion of the point in the form h(t)= -a sin[b(t−c)]+d.

Solve for the resultant forces and moments at points A and B in diagram below

Please help. This problem involves moment of inertia on a cross-section. Thank you.

Need help, round answers to 3 sig figs please

2022 Tutorial 5 - Isometric Projection.pdf - Adobe Acrobat Reader DC (64-bit) File Edit View Sign Window Help Home Tools 2022 Tutorial 5 - Is... x 8 Q ↑ O Type here to search 2 / 4 QUESTION 2: Make an isometric drawing of the detail with corner A at the bottom. 99 O 8- PROJECTION 30° 135% 66 20 CIES √ l A Q 18°C Cloudy D Search "Highlight A & Select PDF File PExport PDF O Adobe Export PDF Convert PDF Files to Word. or Excel Online Convert to 2022 Tutorjection.pdf 0 Document Language: English (U.S.) Change Microsoft Word (.docx) Sign In Convert Edit PDF 4 40) Free 7-Day Trial A ENG 10:33 PM INTL 9/15/2022 X 2 € X V Convert, edit and e-sign PDF forms & agreements