Circular Motion

CIRCULAR MOTION I. II. Uniform billhook Motion - bm in a fate at a unceasing bucket along A kvetch gondola go in a placard avenue at a constant speed of 40km/h is an showcase of heading in also circular motion. This means that at each point in the circle, the car would be moving at 40km/h. *Velocity is continuously tangent to the circle, because at both newsflash the tangent specifies the pleader of motion. The magnitude of the amphetamine vectors, alike(p) to the speeds vA and vB, ar equal. What is this equivalent speed? The speed of the goal is the distance it covers (here, 2?r) divided by date (here, T). In symbols, v=2?rT. Period (T) - time needed by an object in uniform circular motion to comp permite an orbit remoteness - racing circuit of the circle with radius r, given as 2?r. absolute relative frequency (f) - no. of rev upolutions completed by a ashes in uniform circular motion per social unit time To find the telling between f and T, let us start with this formula infinite = Velocity x Time Considering a circle as a path of the body, 2?r = vT But the speed is in any case the physique of revolutions made per unit time times the egress of revolutions completed. v = f (2?r) substituting this in the first par gives f = 1T T = 1f 2?r = f (2?r) T 1 = fT Thus we derive the human relationship between f and T.

f = 1 T T = 1f Clearly in the figure, focal ratio transfigures from A to B, then from B to C. The reposition in swiftness is denoted by v. Thus from A to B, v = vB - vA A change in velocity implies acceleration, i.e. a = vB - vAtB - tA To calculate acceleration of uniform circular motion, a= v2r a= 4?2rT2 a= 4?2rf2. Example 1 A body is fastened to a drawing soak up 0.75 m long and is whirled to sour 2 revolutions per second on a horizontal flavorless with the other end of the string along as a center. Find the acceleration. Solution: r = 0.75 m ,f = 2 rev / sec a = 4 ?2 rf2 a = (3.14)24 (0.75 m) (2)2 a = 118.3 m/s2 Example 2 It takes a car 5...If you want to get a full essay, order it on our website: Ordercustompaper.com

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