World's only instant tutoring platform
Search questions and Textbooks
dropdown-logo
Get 2 FREE Instant-Explanations on Filo with code FILOAPP
Question
Easy
Timing Icon

Solving time: 2 mins

Find the maximum energy that a beta particle can have in the following decay Atomic mass of is and that of is

tutor 0tutor 1tutor 2
Found 8 tutors discussing this question
Discuss this question LIVE
8 mins ago

Text SolutionText solutionverified iconVerified


Energy emitted =
Was this solution helpful?
112
Share
Report
One destination for complete JEE/NEET preparation
One destination to cover all your homework and assignment needs
Learn Practice Revision Succeed
Instant 1:1 help, 24x7
Instant 1:1 help, 24x7
60, 000+ Expert tutors
60, 000+ Expert tutors
Textbook solutions
Textbook solutions
Big idea maths, McGraw-Hill Education etc
Big idea maths, McGraw-Hill Education etc
Essay review
Essay review
Get expert feedback on your essay
Get expert feedback on your essay
Schedule classes
Schedule classes
High dosage tutoring from Dedicated 3 experts
High dosage tutoring from Dedicated 3 experts
Trusted by 4 million+ students

Practice questions from Physics Galaxy Optics and Modern Physics Vol 4 (Ashish Arora)

View more
filo Logo

Practice questions on similar concepts asked by Filo students

Question 3
Views

Views: 5,594

19. Derive the expression for the intensity at a point where interference of light occurs. Arrive at the conditions for maximum and zero intensity. A : 1) Expression for Intensity at a point due Interference of Light: Consider two interfering light rays coming from 2 sources. The displacements of the two rays are given by , where is amplitude, is angular frequency and is the phase difference between the waves. 2) From the principle of superposition of the rays the resultant displacement is \[ \begin{array}{l} \Rightarrow y=A[\cos \omega t+\cos (\omega t+\phi)] \\ \Rightarrow y=2 A \cos \left(\frac{\phi}{2}\right) \cos \left(\omega t+\frac{\phi}{2}\right) \quad\left(\because \cos A+\cos B=2 \cos \left(\frac{A-B}{2}\right) \cos \left(\frac{A+B}{2}\right)\right) \end{array} \] Here, represents the 'amplitude of the resultant wave ' at the point. 3) The intensity of resultant wave is where is the intensity of each wave. 4) Conditions for Maximum Intensities: When , the maximum value of resultant intensity is Thus, the condition for maximum intensity at the point is . 5) Conditions for Zero Intensities: When , the minimum value of resultant intensity is Thus, the condition for minimum intensity at the point is Boxes 20. Does the principle of conservation of energy hold for interference and diffraction phenomena? Explain briefly. AP A : 1) Yes. The principle of conservation of energy 'holds good' for both 'interference and diffraction'. 2) Patterns of bright and dark fringes are formed in interference and diffraction. 3) These patterns obey the principle of conservation of energy. 4) In interference and diffraction, light energy is redistributed. 5) If it reduces in one region producing a dark fringe, it increases in another region producing bright fringe. 6) Thus there is no gain or loss of energy. Tick Boxes 7) Hence, total energy remains constant.
View more
Doubt Icon Doubt Icon

Stuck on the question or explanation?

Connect with our Physics tutors online and get step by step solution of this question.

231 students are taking LIVE classes
Question Text
Find the maximum energy that a beta particle can have in the following decay Atomic mass of is and that of is
TopicNuclei
SubjectPhysics
ClassClass 12
Answer TypeText solution:1
Upvotes112