Home
Class 12
CHEMISTRY
If one starts with 1 Curie (Ci) of radio...

If one starts with `1` Curie `(Ci)` of radioactive substance `(t_(1//2)=15 hr)` the activity left after a periof of two weeks will be about `0.02x muCi`. Find the value of `x`.

Text Solution

Verified by Experts

The correct Answer is:
9

`k=0.693/(15 hr)=0.0462 hr^(-1)`
`k=2.3/(14xx24 hr) log c_(0)/c_(t)`
`0.0462 hr^(-1)=2.3/(14xx24 hr) log.(1 Ci)/c_(t)`
Solve for `c_(t):`
`:. c_(t)=1.82xx10^(-7) Ci~~0.18 muCi=0.02x muCi`
`:. x=9`
Promotional Banner

Topper's Solved these Questions

  • CHEMICAL KINETICS

    CENGAGE CHEMISTRY|Exercise Exercises Fill In The Blanks|37 Videos
  • CHEMICAL KINETICS

    CENGAGE CHEMISTRY|Exercise Exercises True/False|29 Videos
  • CHEMICAL KINETICS

    CENGAGE CHEMISTRY|Exercise Exercises Assertion-Reasoning|22 Videos
  • CARBOXYLIC ACIDS AND THEIR DERIVATIVES

    CENGAGE CHEMISTRY|Exercise Exercises Archives (Analytical And Descriptive)|34 Videos
  • COORDINATION COMPOUNDS

    CENGAGE CHEMISTRY|Exercise Archives Subjective|18 Videos

Similar Questions

Explore conceptually related problems

If one starts with one curie of radioactive substance (T_(1//2) = 12 hrs) the activity left after a period of 1 week will be about

If one starts with 1 curie of radioactive substance (t_(1//2) = 12 h) , the activity left after a period of 1 week will be about

If 2.0 g of a radioactive substance has t_(1//2) of 7 days , the half life of 1 g sample is

If 5g pf a radioactive substanc ehas t_(1//2) = 12hr, 20g of the same substance will have a t_(1//2) equal to:

The amount of radioactive ""_(52)I^(123) (t_(1//2)=25 minutes) left after 50 minutes will be :

The half-life of a radioactive substance is 3h and its activity is 1mu Ci . Then the activity after 9h will be (in mu Ci )-

The activity of a radioactive sample decreases to 1//3 of the original activity, A_(0) in a period of 9 years. After 9 years more, its activity A_(0)//x . Find the value of x .

The half-life periof of a radioactive substance is x years. The fraction remaining after 2x years is………….. .