Cross-section of an object (having same section normal to the paper) submerged into a fluid consists of a square of sides 2 m and triangle as shown in the figure. The object is hinged at point P that is 1 m below the fluid free surface. If the object is to be kept in the position as shown in the figure the value of x should be
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- The tank of liquid in the figure accelerates to the right with the fluid in rigid body motion. Assume x = 44.1 cm and y = 106.5 cm Compute ax in m/s^2UPVOTE will be given! Please write the complete solutions legibly. No long explanation needed. Answer in 2 decimal places. Dynamics of Rigid Bodies The rotation of the 0.9-m arm OA about O is defined by the relation Eq. (1), where is θ expressed in radians and t in seconds. Collar B slides along the arm in such a way that its distance from O is Eq. (2), where r is expressed in meters and t in seconds. After the arm OA has rotated through 30°, determine the relative acceleration with respect to the arm (m/s2).(Answer in 2 decimal places) θ = 0.15t2 is Eq'n (1) r = 0.9 - 0.12t2 is Eq'n (2)UPVOTE will be given! Please write the complete solutions legibly. No long explanation needed. Answer in 2 decimal places. Dynamics of Rigid Bodies The rotation of the 0.9-m arm OA about O is defined by the relation Eq. (1), where is θ expressed in radians and t in seconds. Collar B slides along the arm in such a way that its distance from O is Eq. (2), where r is expressed in meters and t in seconds. After the arm OA has rotated through 30°, determine the acceleration (m/s2).(Answer in 2 decimal places) θ = 0.15t2 is Eq'n (1) ; r = 0.9 - 0.12t2 is Eq'n (2)
- UPVOTE will be given! Please write the complete solutions legibly. No long explanation needed. Answer in 2 decimal places. Dynamics of Rigid Bodies The rotation of the 0.9-m arm OA about O is defined by the relation Eq. (1), where is θ expressed in radians and t in seconds. Collar B slides along the arm in such a way that its distance from O is Eq. (2), where r is expressed in meters and t in seconds. After the arm OA has rotated through 30°, determine the velocity of the collar (m/s). θ = 0.15t2 is Eq'n (1) ; r = 0.9 - 0.12t2 is Eq'n (2)pls help! write the complete solutions and legibly. UPVOTE will be given! Answer in 4 decimal places. Dynamics of Rigid Bodies The assembly consists of an 8-kg disk and a 10 kg bar pinned to the disk. If the system is released from rest, determine the angular acceleration of the disk. Take mS 0.6, and mK = 0.4. Neglect friction at B.The plane shaded area given in the figure;a) Find the coordinates of the center of gravity (xG, yG) for the given axis set. (r2 = 5cm and the coordinates of the A point are A (15; 10) cm.)b) Calculate the volume of the object obtained by rotating the shaded area around the x-axis by 3600 using the Pappus-Guldinus theorem.v
- The water speed coming out on the pipe from a cylindrical tank shelter as in the image beside is (in the picture) known g = 9.81 m / s² H is the initial high water (m), l is the length of the pipe (M), t is the time passing. Determine the high H needed to produce water speed v = 5 m/s at t = 2.5 seconds for pipe length L = 4 m, calculate 1. BISECTION 2. False position for initial guess XL = 0 and XU = 2 m Calculate up to £ = 1%Solve in 20 minutes..1 will upvoteFluid mechanics- Bernoulli's Equation along a streamline: The flow-metering device shown consists of a stagnation probe at station 2 and a static pressure tap at station 1. The velocity at station 2 is twice that at station 1. Air with a density of 1.2kg/m3 flow through the duct. A water manometer is connected between the stagnation probe and the pressure tap, and a deflection of 10cm is measured. What is the velocity at station 2?
- Q2) In the figure shown, find the direction from point M into point P, if you know the direction the line LP = 40° 15 M — e =N H(-W“ 50 Npls help! write the complete solutions and legibly. UPVOTE will be given! Answer in 4 decimal places. Dynamics of Rigid Bodies When only two gears are in a mesh, the driving gear A and the driven gear B will always turn in opposite directions. In order to get them to turn in the same direction an idle gear C is used. In the case shown, determine the angular velocity of gear B when t=5 s, if gear A starts from rest and has an angular acceleration of aA=(t+2) rad/s², where t is in seconds.Solve as soon as possible like 5 minutes thsnk you