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Part A. Determine the period of a 1.9-m-long pendulum on the Moon, where the free-fall acceleration is 1.62 m/s2. Express your answer to two significant figures and include the appropriate units.
Part B. Define the equation for the period of an object attached to a spring. Assume the mass of the object is m and a spring constant is k.
Part C. A 500-kg ball at the end of a 30-m cable suspended from a crane is used to demolish an old building. If the ball has an initial angular displacement of 10o from the vertical, determine its speed at the bottom of the arc. A pendulum swings with amplitude 0.02 m and period of 2.0s.
Part D. What is its maximum speed? Express your answer to two significant figures and include the appropriate units.
Part E. The position of a vibrating object changes as a function of time as x=(0.17m)cos(Πs-1)t. Write an expression for the velocity as functions of time. Express your answer in terms of t and appropriate constants.
Write the introduction of about two pages and the literature review parts of two or three pages about fundus camera.
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The Earth is showered with particles from space known as muons. They have a charge identical to that of an electron but are many times heavier (m = 1.88 · 10?28 kg). Suppose a strong magnetic field is established in a lab (B = 0.62 T) and a muon ente..
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How much time is necessary for the torso to come to rest
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