The equation for angular displacement of a particle moving in a circular path of radius 300 m is given by 0 = 20t + 5 – 3f where 0 is the angular displacemen at the end of t seconds. The maximum angular velocity of the nort Gin rodle) will be
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A: For solution refer below images.
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A: As per your requirement have taken time 15 min instead of 0.15 min which is given in the problem.
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A: GIVEN DATA - COLLISION OF TWO OBJECT IS GIVEN WE HAVE TO FIND ANGLE AND VELOCITY V
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A: From the equationY=Acos(ωt+ϕ)Given at t=0 =>Y=00=Acos(ω(0)+ϕ)=cosϕϕ=cos-1(0)=90°=π2 rad
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A: For solution refer below images.
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A: Data given- t1 = 4 mm = 0.004 m t2 = 3 mm = 0.003 m d = 300 mm = 0.3 m N = 100 rpm V = ?
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Q: 6- In the axes figure, it shows a collision case with a decisive in a state of rest. What is the…
A: Write the given values with the suitable variables. u1=5 m/su2=0 m/sv1=4.33 m/sv2=v Here, u and v…
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Q: 6- The adjacent figure shows a collision with a body at rest. What is the velocity and angle of…
A: GIVEN DATA - BEFORE COLLISION - u1=5m/s , u2=0m/s AFTER COLLISION v=4.33m/s , V=? WE HAVE TO…
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Q: 6- The adjacent figure shows a collision with a body at rest. What is the velocity and angle of…
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Q: Figure 71-7 REFLECT Sve Part A Practice Problem con 4) (210 N)(0.643)(19 m)-26 0 he pushes OTVA 20…
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- if the relation is : x=-153 + 10t + 4 1- the displacement between t1=2 ,t2=3 2- the magnitude of average velocity between t1=2,t4=4 3- the magnitude of average acceleration between t1=1,t4=5 4- the instantaneous velocity at t=2 5- the instantaneous acceleration at t=2A particle rotates clockwise in accordance with the equation θ = 32 + 24t – 2t3 where θ is in radians and t in seconds. Determine the time in seconds the particle to reach the final angular displacementA circular saw blade 0.6 m in diameter starts from rest and accelerates with constant acceleration to an angular velocity of 100 rad.s-1 in 20 s. Find the angle in degrees through which the blade has turned in the 20-s interval
- 1) An electric motor’s torque is a function of the speed at which it rotates. Many brushed AC motors have a linear toque curve as shown below. If the power output of the motor is equal to the torque (T) multiplied by the rotational speed in rad/s (w), what is the maximum power you can get out of the motor if the stall torque (Tstall) is 0.001 Nm and the no load speed (wno load) of 10,500 RPM? Give answer in Watts.A particle rotates clockwise in accordance with the equation θ = 32 + 24t – 2t3 where θ is in radians and t in seconds. a. Determine the time in seconds the particle to reach the final angular displacement. b. Determine the final angular displacement.Please answer question 8 ( the answer to 7 is velocity=161.658 ft/s and theta=0.0808 rad/s
- In the kinematic diagram, the limb dimensions are given below, in the arm slide mechanism, the actuating limb angular position is (theta)θ12 = 600 and the speed of the mechanism is given as (thetadot)θ'12 = 50 rad / s . Do the following operations respectively. Find S'13, (thetawithdot)θ'14 by analyzing velocity.In a rotating body, if it rotates at 2355 revolutions per minute.What would be the angular velocity ? the angular velocity of the rotating body in rad/sec isSomewhere DEEP BELOW THE EARTH's surface, at an UNKNOWN displacement from the Earth's center, a particle of mass m is dangled from a long string, length L; the particle oscillates along a small arc according to the differential equation d^2x/dt^2=-(pi^2/36)x. Here x refers to an angular displacement measured from the vertical and t refers to time. The particle's mass is given by m=3kg. The length of the string is given by L=5 meters. Whenever the particle arrives at a location of x=(pi/12) radians from the vertical, the particle has no instantaneous speed. On both sides of the vertical, that is, x=(pi/12) radians is repeatedly observed to be a 'turning point' for the particle's periodic motion. 1. Draw a clear FREE-BODY diagram of this particle at some arbitrary point during oscillation, making sure to label variables and constants described above. 2. Approximating to three significant digits if necessary, what is the angular frequency of this oscillator on a string? 3. Approximating…
- The diagram shows a velocity-time graph for a car moving in a straight line. At point P thecar must be ____ and at point Q it must be ______ CHoices: slowing down, slowing down at the right of the origin, at the left of the origin speeding up, slowing down slowing down, speeding up speeding up, speeding up Explain whyA car wheel with a radius r=0.40 meters rotates at 8 rad/sec. Find the distance travelled in 50 seconds.A parachutist has a terminal velocity of -176 feet per second. That is, no matter how long a person falls, his or her speed will not exceed 176 feet per second, but it will get arbitrarily close to that value. The velocity in feet per second, v(t), after t seconds satisfies the differential equation v′(t) = 32 - k *v(t). What is the value of k?