4t +5t (mm). take y=20 mm, determine (a) the velocity of k; and (b) the acceleration of k.
Q: b) If v=(5s) m/s, where s is in meters, determine a at s=1 m.
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A: For solution refer below images.
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Q: A particle moves along the curve y = x- (x²/ 325), where x and y are in ft. If the velocity…
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A: Data given- VA = 48 ft/s d = 22 in = 22/12 ft r = 11/12 ft
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Q: 3. The spatial motion of a particle is described by X = 3t 2 + 4t y = -4t 2 + 3t Z = -6t + 9 where…
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Q: 30°
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Q: Q1) Find the min. radius of curvature for a highway curve?, if the vehicle travels at a constant…
A: We are suppose to solve only one question. Please post other question as a separate question.
Q: Given the v-t diagram, determine the acceleration ft/s^2 and distance in feet and distance covered…
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Q: A particle moves along the curve y = x - (x² / 325), where x and y are in ft. If the velocity…
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Q: 3. The spatial motion of a particle is described by x = 3t 2 + 4t y = -4t 2 + 3t z = -6t + 9 where…
A: a).
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- Give me right solution A truck with a constant velocity of 100 mph moves along a curve line of y= 0.008x2 when the trucks horizontal coordinate reach 350m. Determine the acceleration components, its resultant, the normal and tangenial acceleration, and the radius of the curve when the truck is at x= 350mA particle moves in a circle with a diameter of 120 cm. If its linear velocity is given by v = 4.5t where v is in mps and t is in s, find the radial, tangential and the resultant acceleration of the particle.an automobile starting from rest speeds up to 12 m/s with a constant acceleration of 1.2 m/s^2. runs at fast speed for some time, and finally comes to rest with a decelaration of 1.5 m/s^2. if the total distance travelled is 319m, find the total time required. draw the v-t and s-t curves.
- A car moving with constant speed from point A and sinks to point B of the hump. The radius of curvature of the road at point A is KA=120m and acceleration at A is 0.5g. Determine the car speed V if at point B acceleration is limited to 0.3g. Find the minimum radius of curvature ( Kb) of road at point B.The diameter of the eye of a stationary hurricane is 20 mi and the maximum wind speed is 100 mi/h at the eye wall with r= 10 mi. Assuming that the wind speed is constant for constant rand decreases uniformly with increasing rto 40 mi/h at r= 110 mi, determine the magnitude of the acceleration of the air at (a) r= 10 mi, (b) r= 60 mi, (c) r = 110 mi.Slides A and B, connected to each other by a rope of L = 4 m length, slide on the arms at right angles to each other. If the upward velocity of slide B is constant, Vb = 25 m / s, find the acceleration of slide A.
- Determine the radius of curvature of the path of a projectile within 2 seconds after firing if at t = 0 its V0 = 50 m / s with an inclination as shown in the figure. Note: Note that the trajectory of the projectile is curved, and therefore there is normal acceleration and tangential to the trajectory.the motion of a particle is defined by the position coordinates [X=t⁴ -3t²+t] , where x in meter and t ic second determine position velocity and acceleration at t= 3The velocity distance graph for the car moving on a linear path is shown in Figure 3. Determine the rate of change of velocity of car at distance (P)=100 m and distance (P)=200 m. Also draw the acceleration distance diagram.
- The flow rate is flowing Q=10+5t into the pipe whose cross-sectional area increases to A(x) = 1+x . Assuming that the pipe flow is one-dimensional, what is the acceleration when time t=1 at the pipe inlet(x=0)?The displacement of aparticle which moves along the s axis is given by s=(-2+3t)e-0.5t,where s is in meters and t is in seconds.Plot the displacement,velocity and acceleration versus time for the first 20 seconds of motion. Detrmine the time at which acceleration is zero.When a valve is opened, a certain fluid flows through the choke duct or valve (see figure), according to the relationship: V= V (1 + x/L) i Determine a) If the flow is stationary or transient. b) The acceleration (ax) of the fluid applying Euler's approach. c) The position of the particle as a function of time at x = 0 and t = 0. d) Determine the acceleration of the particle as a function of time.