It is claimed that two cesium clocks, if allowed to run for 100 years, free from any disturbance, may differ by only about 0.02s. What does this imply for the accuracy of the standard cesium clock in measuring a time interval of 1s ?

It is claimed that tow cesium clocks, if allowed to run for 100 years, free from any disturbance, may differ by only about 0.02s. What does this imply for the accuracy of the standerd secium clock in measuring a time interval os 1s ?

It is claimed that the two cesium clocks, if allowed t run for 100 yr, free from any disturbance, may differ by only about 0.02s . Which of the following is the corret fractional error?

If two celsium clocks differ only by 0.02 s in 200 yaers, what is the accuracy of cesium clock in measuring time intervals ?

Two atomic clocks allowed to run for a average life of an indian (say 70 years) differ by 0.2 s only. Calculate the accuracy of standard atomic clock in measuring a time interval of 1 sec.

If two atomic clocks, allowed to run for 60 years differ from eachother by 0.2s only, calculate the accuracy of standerd atomic clock measuring a time interval of 1 sec.

The time period of a pendulum is given by T = 2 pi sqrt((L)/(g)) . The length of pendulum is 20 cm and is measured up to 1 mm accuracy. The time period is about 0.6 s . The time of 100 oscillations is measured with a watch of 1//10 s resolution. What is the accuracy in the determination of g ?

It is tempting to think that all possible transitions are permissible, and that an atomic spectrum arises from the transition of an electron from nay initial orbital to any other orbital. However, this is no so, because a photon has an intrinsic spin angular momentum of sqrt(2)(h)/(2pi) corresponding to S = 1 although it has no charge and no rest mass. on the otherhand, an electron has got two types of angular momentum: Orbital angular momentum, L = = sqrt(l(l+1))(h)/(2pi) and spin angular momentum, L_(s) (=sqrt(s(s+1))(h)/(2pi)) arising from orbital motion and spin motion of electron respectively. The change in angular momentum of the electron during any electronic transition must compensate for the angular momentum carried away by the photon. To satisfy this condition the difference between the azimuthal quantum numbers of the orbitals within which transition takes place must differ by one. Thus, an electron in a d-orbital (l=2) cannot make a transition into an s-orbital (l=0) because the photon cannot carry away enough angular momentum. An electron, possess four quantum numbers, n l, m and s. Out of these four l determines the magnitude of orbital angular momentum (mentioned above) while m determines its Z-component as m((h)/(2pi)) . The permissible values of only integers right from -l to +l . While those for l are also integers starting from 0 to (n-1) . The values of l denotes the sub-shell. For l = 0,1,2,3,4... the sub-shells are denoted by the symbols s,p,d,f,g....respectively. The spin-only magnetic moment of a free ion is sqrt(8)B.M . The spin angular momentum of electron will be

It is tempting to think that all possible transitions are permissible, and that an atomic spectrum arises from the transition of an electron from nay initial orbital to any other orbital. However, this is no so, because a photon has an intrinsic spin angular momentum of sqrt(2)(h)/(2pi) corresponding to S = 1 although it has no charge and no rest mass. on the otherhand, an electron has got two types of angular momentum: Orbital angular momentum, L = = sqrt(l(l+1))(h)/(2pi) and spin angular momentum, L_(s) (=sqrt(s(s+1))(h)/(2pi)) arising from orbital motion and spin motion of electron respectively. The change in angular momentum of the electron during any electronic transition must compensate for the angular momentum carried away by the photon. To satisfy this condition the difference between the azimuthal quantum numbers of the orbitals within which transition takes place must differ by one. Thus, an electron in a d-orbital (l=2) cannot make a transition into an s-orbital (l=0) because the photon cannot carry away enough angular momentum. An electron, possess four quantum numbers, n l, m and s. Out of these four l determines the magnitude of orbital angular momentum (mentioned above) while m determines its Z-component as m((h)/(2pi)) . The permissible values of only integers right from -l to +l . While those for l are also integers starting from 0 to (n-1) . The values of l denotes the sub-shell. For l = 0,1,2,3,4... the sub-shells are denoted by the symbols s,p,d,f,g....respectively. The orbital angular momentum of an electron in p-orbital makes an angle of 45^(@) from Z-axis. Hence Z-component of orbital angular momentum of electron is: