Consider the following statements `A` and `B`. Identify for correct in the given answer. A) `p-n , p-p, n-n` forces between nucleons are not equal and charge dependent. B) In nuclear reactor the fission reaction will be in accelerating state if the value of neutron reproduction factor `K gt 1`A. Both `A` and `B` are correctB. Both `A` and `B` are wrongC. `A` is wrong `B` is correctD. `A` is correct `B` is wrong

Consider the following statements `A` and `B`. Identify for correct in

1.	Consider the following statements `A` and `B`. Identify for correct in the given answer. A) `p-n , p-p, n-n` forces between nucleons are not equal and charge dependent. B) In nuclear reactor the fission reaction will be in accelerating state if the value of neutron reproduction factor `K gt 1`A. Both `A` and `B` are correctB. Both `A` and `B` are wrongC. `A` is wrong `B` is correctD. `A` is correct `B` is wrong
Answer» Correct Answer - C

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The binding energy per nucleon number for deutron `H_(1)^(2)`and helium ` He_(2)^(4)` are `1.1 MeV` and `7.0 MeV` respectively . The energy released when two deuterons fase to form a belium nucleus `He_(2)^(4)` is ……..A. `2.2MeV`B. `23.6MeV`C. `28.0MeV`D. `30.2MeV`
The binding energy per nucleon number for deutron `H_(1)^(2)`and helium ` He_(2)^(4)` are `1.1 MeV` and `7.0 MeV` respectively . The energy released when two deuterons fase to form a belium nucleus `He_(2)^(4)` is ……..A. 20.8 MeVB. 16.6MeVC. 25.2MeVD. 23.6MeV
The binding energy per nucleon number for deutron `H_(1)^(2)`and helium ` He_(2)^(4)` are `1.1 MeV` and `7.0 MeV` respectively . The energy released when two deuterons fase to form a belium nucleus `He_(2)^(4)` is ……..
A neutron breaks into a proton and electorn. Calculate the eenrgy produced in this reaction in `m_(e) = 9 xx 10^(-31) kg, m_(p) = 1.6725 xx 10^(-27) kg, m_(n) = 1.6747 xx 10^(-27) kg, c = 3xx10^(8)m//sec`.
`A overset(lambda_(1)) rarr B overset (lambda_(2))rarr C` t=0 `N_(0)` 0 0 ` t N_(1) N_(2) N_(3)` In the above radioactive decay C is stable nucleus. Then:A. rate of decay of `A` will first increase and then decreasesB. number of nuclei of `B` first increase and then decreasesC. if `lambda_(2) gt lambda_(1)`, then activity of `B` will always be higher than activity of `A`D. if `lambda gt gt lambda_(2)`, then number of nucleus of `C` will always be less than number of nucleus of `B`.
`A overset(lambda_(1)) rarr B overset (lambda_(2))rarr C` t=0 `N_(0)` 0 0 ` t N_(1) N_(2) N_(3)` In the above radioactive decay C is stable nucleus. Then:A. rate of decay of A will first increase and then decreaseB. Number of nuclei of B will first increase and then decreaseC. if `lambda_(2) gt lambda_(1)` then activity of B will always be higher than activity of AD. If `lambda_(1) gt gt lambda_(2)` then number of nucleus of C will always be less than number of nucleus of B.
A sample has `4 xx 10^16` radioactive nuclei of half-life `10` days. The number of atoms decaying in `30` days is.A. `3.9 x 10^16`B. `5 xx 10^15`C. `10^16`D. `3.5 xx 10^16`
(a) Assume that a particular nucleus, in a radioactive sample, has a probability `rho` of decaying in the interval t to `t+Deltat`. Taking that the nucleus actually does not decay in the above interval, what is probability that it will decay in the interval t `+Deltat` to `t+2Deltat`? (b) Find the mean life of `.^(55)C_(0)` is its activity is known to decreases 4% per hour. `ln((25)/(24))=0.04`.
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