5. The acceleration of a particle as it moves along a straight line is given by a = (2t - 1) m/s", where t is in seconds. If s = 1 m and v = 2 m/s when t = 0, determine the particle's velocity and position when t = 6 s. Also, determine the total distance the particle travels during this time period.

I need the solution according to the method of the mechanical engineering department, not the physics department Please solve Quickly

Figure & G Part A Determine the velocity of block A if end B of the rope is pulled down with a speed of 9.0 m/s. (Figure 1) Express your answer to three significant figures and include the appropriate units. μÅ VA = Submit Value Provide Feedback Request Answer Units ?

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I need help with Parts A and C on this question!

Version B We have worked with Ferris Wheels above ground, but what if a portion of it went underground and traveled in a clockwise direction? Details; The Ferris Wheel has a diameter of 80 ft The Ferris Wheel center is 20 feet below the ground The Ferris Wheel rotates in a clockwise direction The rider enters on ground level on the right side of the wheel. It takes 1 minute for 1 ½ rotations. Your task: Determine the angular speed. Develop an equation for the height of the rider while on the ride. Calculate the rider's total distance traveled from the moment they get on at ground level on the right to the other point on ground level on the left where they get off.

Learning outcome Fundamental.4 evaluation For the problem related to Fundamental.4, a sketch of the considered system showing and naming (or numbering) every part of the system considered, the respective velocity and acceleration of each, and the frame of reference considered is mandatory. Its absence will automatically make the problem false. At the instant observed below 0 =34°, =9°. 3 ft 2 ft 0 $ A WAB B What must be the angular velocity of the link AB, WAB in rad.s¹ if the linear velocity of C is 4 ft.s¹¹

Learning Goal: To understand how to use the relative position and velocity equations to find the linear and angular velocity of members in an assembly. A piston is driven by a crankshaft as shown. The crank arm (member AB) has a length of r₁=0.55 in and the connecting rod (member BC) has a length of r2 = 4.25 in. The crankshaft rotates in the counterclockwise or positive direction. (Figure 1) Figure C 1₂ @₂ @1 0 B X 1 of 2 Part C - Velocity of C Find the magnitude of the velocity of C, vc, when the piston has moved to the new position = 33.0° and p = 6.23°. The crankshaft (member AB) is still rotating at 300 rpm Express your answer to three significant figures and include the appropriate units. ► View Available Hint(s) vc= 15.5 in S Submit Completed Part D - Rotational Speed of the Crankshaft W1 = Previous Answers The velocity of the piston is vc = 70.0 in/s j the instant when 0 = 33.0° and = 6.23°. Find the rotational speed of the crankshaft (member AB) at this instant. The crankshaft…