2. A spring AB is attached to a support A and to a collar. Unstretched length of spring is I. Knowing that the collar is released from rest at x = xo and has acceleration defined as a = -10o (x - 2V12+x² ,determine the velocity of collar as it passes through point C B
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- A 273 g mass causes a 0.29 m change in length when hanging from a particular spring. Find the associated spring constant. O941.38 N/m O 9,226 N/m 92.26 N/m 0.941 N/m1. A spring gun (spring constant k=100 N/m) is used to shoot a 5 g ball vertically up. The ball leaves the gun with speed 10m/s. a) What was the compression of the spring? b) What is the maximum height of the ball above the release point?5) The device pictured in the figure entertains infants while keeping them from wandering. The child bounces in a harness, with a spring constant k, and is suspended off of the ground. a) If the spring stretches x1 = 0.265 m from equilibrium while supporting an 8.05-kg child, what is its spring constant, in newtons per meter? b) What is the time, in seconds, for one complete bounce of this child about the point x1? c) What is the child’s maximum velocity, in meters per second, if the amplitude of her bounce, relative to x1, is 0.185 m?
- Help me pleaseA 4 kg object is released from rest from a height of 1.2 m above a vertical spring (initially in its natural state). The object strikes the top end of the spring compressing it at distance of 0.6 m. Find the spring's force constant. A.) 261.33 N/m B.) 366.25 N/m C.) 480.00 N/m D.) 164.64A spring of spring constantk 625 N/m rests on a horizontal frictionless surface. A 0.25 kg object compressed the spring by 0.3 m. If the mass is released from rest, what is the speed of the mass as it passes through the equilibrium point (in m/s)? 10 wwww.m а. b. 15 с. 20 d. 25 .1 O 2 O d. 30
- QUESTION 4 A block with a mass M=1 kg is attached to a spring with a spring constant k=100 N/m, stretched 0.1 m and released. What is the maximum velocity of the block? 0 0 0 0 О 1 m/s 10 m/s 20 m/s 50 m/s 100 m/sX Incorrect The 14.9-in.spring is compressed to a 7.6-in. length, where it is released from rest and accelerates the sliding block A. The acceleration has an initial value of 440 ft/sec² and then decreases linearly with the x-movement of the block, reaching zero when the spring regains its original 14.9-in. length. Calculate the time t for the block to go (a) 3.65 in. and (b) 7.3 in. -7.6 14.9 Answers: To go 3.65 in., t= i To go 7.3 in., t= 0.017 0.012 sec sec