Home
Class 12
PHYSICS
A radioactive element decays to 1//32th ...

A radioactive element decays to `1//32th` of its initial activity in 25 decay. Calculate its half life.

Text Solution

AI Generated Solution

To solve the problem of finding the half-life of a radioactive element that decays to \( \frac{1}{32} \) of its initial activity in 25 days, we can follow these steps: ### Step-by-Step Solution: 1. **Understanding the Decay**: We start with an initial quantity \( N_0 \) of the radioactive element. After 25 days, the remaining quantity \( N \) is given by: \[ N = \frac{1}{32} N_0 ...
Promotional Banner

Topper's Solved these Questions

  • ATOMS AND NUCLEI

    PRADEEP|Exercise (II) very short answer 16|1 Videos
  • ATOMS AND NUCLEI

    PRADEEP|Exercise (I) Short Answer questions 1|1 Videos
  • COMMUNICATION SYSTEMS

    PRADEEP|Exercise MODEL TEST PAPER-2|9 Videos

Similar Questions

Explore conceptually related problems

A certain substance decays to 1//32 of its initial activity in 25 days. Calculate its half-life.

A radioactive substance decays to ((1)/(16))^(th) of its initial activity in 80 days. The half life of the radioactive substance expressed in days is …….

A radioactive element reducess to 32st of its initial value in 1000 years . What is half life of the element ?

A radioactive substance decays to ((1)/(16))^(m) of its initial activity in 40 days. The half-life of the radioacctive substance expressed in days is

The activity of a radioactive element reduces to (1//16)th of its original value in 30 years. Find its half life?

The radioactivity of a certain radioactive element drops to 1//64 of its initial value in 30 seconds. Its half-life is.

Protactinium ""_(91)^(233)Pa decays to 1/5 th of its initial quantitiy in 62.7 days. Calculate its decay constant and half-life.

A radioactive substance decays to ( 1/10)^th of its original value in 56 days. Calculate its decay constant.

A radioactive element reduces to 25% of its initial value in 1000 years. What is half-life of the element ?