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The half-life of ""(72)Au^(198) is 2.7 ...

The half-life of `""_(72)Au^(198)` is 2.7 days. How much Au will be left out of 100 mg after 16.2 days'?

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To solve the problem of how much gold (Au) will be left after 16.2 days, given that the half-life of Au-198 is 2.7 days, we can follow these steps: ### Step-by-Step Solution: 1. **Identify the Half-Life**: The half-life of Au-198 is given as 2.7 days. 2. **Calculate the Number of Half-Lives**: ...
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MODERN PUBLICATION-NUCLEI-CHAPTER PRACTICE TEST FOR BOARD EXAMINATION
  1. The half-life of ""(72)Au^(198) is 2.7 days. How much Au will be left...

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  2. Why are heavy nuclei usually unstable?

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  3. The binding energy per nucleon is maximum in the case of.

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  4. Find the values of P, Q and X in the following equation: ""(7)N^(14) +...

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  5. What percentage of a radioactive substance will left undecayed after f...

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  6. What happens to the neutron-proton ratio due to beta^(-) decay?

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  7. यदि प्रोटॉनों और न्यूट्रॉनों की संख्या प्रत्येक नाभिकीय अभिक्रिया में ...

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  8. Statement-1: No law is violated in the nuclear reaction .(0)n^(1)to.(1...

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  9. What is meant by activity of a radioactive substance? Write its SI uni...

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  10. What are delayed neutrons ?

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  11. Why the mass of the nucleus is less than the sum of masses of the nucl...

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  12. A sample contains 10^(-2)kg each of two substances A and B with half l...

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  13. यदि N(0) और N समय t=0 और t =1 पर रेडियोसक्रिय कणो की संख्या है, तो-

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  14. Draw the curve showing the variation of binding energy per nucleon as ...

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  15. Draw a plot of potential energy of a pair of nucleons as a function of...

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  16. नाभिकीय संलयन क्या है? सूर्य में ऊर्जा इस प्रक्रम द्वारा कैसे उत्पन हो...

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