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KINEMATICS II
1. The concept of the derivative of the function is exceptionally important. The derivative shows that how fast the function changes when its argument is changed. (Remember that for f ( x) we say that f is a function that depends upon the argument x. You should think of f as a machine which gives you the value f when you input x.)
2. Functions do not always have to be written as f ( x). us where a body is at different times t.
3. The derivative of x(t ) at time t can be defined as:
4. Now let's see how to calculate the derivative of a simple function such as x(t ) = t 2 . We should first calculate the difference in x at two slightly different values say, t and t + Δt, while that recall we choose Δt to be extremely small:
5. In exactly the same manner you can show that if x(t ) = t n then:
This is an exceptionally useful result.
The substances which can be stretched to big values of strain are known as elastomers. e.g. elastic tissue of aorta, the main artery carrying blood from the heart.
Pitch: It is the characteristics of a sound by which we can distinguish among a grave and shrill sound is known as pitch. It depends on frequency of the vibrating body and expr
Alex is on the wrestling team and has a mass of 85.3 kg. Being a whiz at physics, he realizes that he is over the 830.0-N cut off for his weight class. If he can convince the train
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Explain the concept of coherence.Discuss temporal coherence and spatial coherence.
figure of merit: amount of current through a conductor per unit deflection and why? the name figure of merit
Q. The work function of a metal surface is 1.8 eV. Compute the threshold wavelength. Work function W = hγ o = h C / λ 0 λ 0 = h C / W = 6.626 X 10 -34 X 3 X 10 8
what is the displacement of the body when potential and kinetic energies are eqal?
a=The set of whole numbers less than 4
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