Class 12 ISC Physics Mass Energy Equivalence Board Questions

Here we provide Class 12 Physics important notes,board questions and predicted questions with Answers for chapter Mass Energy Equivalence. These important notes,board questions and predicted questions are based on ISC board curriculum and correspond to the most recent Class 12 Physics syllabus. By practising these Class 12 materials, students will be able to quickly review all of the ideas covered in the chapter and prepare for the Class 12 Board examinations as well as other entrance exams such as NEET and JEE.

class 12 ISC Physics Mass Energy Equivalence BoardQuestions




Mass Energy Equivalence BoardQuestions
Q1 What is pair production?

solutions
Q2 What is meant by mass defect?

solutions
Q3 What is meant by pair annhilation? What is balance equation for the same.

solutions

  • When an electron and positron come close to each other they annihilate each other to produce two γ−photons.
  • Here mass is converted to energy.
  • The equation for this process can be given as : -1β0 + +1β0 =hν(photon)+hν(photon)
  • Here, two photons are produced so that both energy and momentum are conserved.

Q4 Sketch a graph showing variation of binding energy per nucleon of a nucleus with its mass number.

solutions

  • The graph between binding energy per nucleon versus mass number explains stability of nucleus.
  • At lower mass number the binding energy per nucleon increases with increasing mass number.
  • But, at higher mass number, the binding energy per nucleon decreases with increasing mass number.
  • This decrease is due to the increasing number of protons inside the nucleus in high mass numbers.
  • More protons lead to more Coulomb repulsion, thereby decreasing stability.
  • The graph can be given as follows:
  • Here, even-even nuclei such as carbon, helium and oxygen, are more stable than their immediate neighbours.
  • This is evident from the sharp rising peaks present in the graph.

Q5 For a radioactive substance, write the relation between :

(i) Half life (T) and disintegration constant (λ)
(ii) Mean life (τ) and disintegration constant (λ)


solutions
Q6 Calculate binding energy of oxygen nucleus ((816)O ) from the data given below :

Mass of proton = 1.007825 u , Mass of neutron = 1.008665 u , Mass of ((816)O )=15.994915 u


solutions

Mass of hydrogen atom is 1.007825 u
 Mass of neutron is 1.008665 u
 Atomic mass of 8O16 is 15.994915 u 

Now, binding energy is given as:
BE=Δm×931.5MeV
Substituting mass defect :
BE=[8×1.007825+8×1.00865−15.994915]×931.5
BE=0.1368×931.5 MeV
BE=127.42 MeV

Now, total number of nucleons are 16 (since 8 protons and 8 neutrons), so binding energy of nucleus is 127.42 MeV.
Then, binding energy per nucleon is :
BE per nucleon=127.42/16
BE per nucleon=7.964 MeV

Q7 What is the minimum energy which a gamma ray photon must possess in order to produce electron-positron pair?

solutions

1.02MeV

Q8 Calculate mass defect and binding energy per nucleon of 10Ne20 given

Mass of 10Ne20 = 19.992397 u.
Mass of 1H1 = 1.007825 u.
Mass of 0n1 = 1.008665 u.


solutions

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