Home
Class 12
CHEMISTRY
In the given radioactive disintegration ...

In the given radioactive disintegration series,
`._90^(232)Th to _(2)^(208)Pb`
Calculate value of `(n+2)`.
Where value of n is number of isobars formed in this series, suppose there is successive emission of `beta-`particles.

Text Solution

Verified by Experts

Parent element =`._(92)U^(238)`, daughter element =`._(82)Pb^(206)`. Let `x alpha-` and `y beta`- Particles be given out during the change `._(92)U^(238) rarr ._(82)Pb^(206) + x_(2)He^(4) + y ._(-1)e^(0)` Equating mass number on both sides
`238 = 206 + 4x y xx 0`
or `x = 8`
Equating atomic number on both sides
`92 = 82 + 2x + y (-1)`
`= 82 + 2 xx 8 + y (-1)`
or `y = 6`
`:.` Number of `alpha`-particles = 8, Number of `beta- particles = 6
Promotional Banner

Topper's Solved these Questions

  • NUCLEAR CHEMISTRY

    CENGAGE CHEMISTRY ENGLISH|Exercise Solved Example|18 Videos
  • NUCLEAR CHEMISTRY

    CENGAGE CHEMISTRY ENGLISH|Exercise Ex6.1 Objective|15 Videos
  • NCERT BASED EXERCISE

    CENGAGE CHEMISTRY ENGLISH|Exercise Nuclear Chemistry (NCERT Exercise)|29 Videos
  • ORGANIC COMPOUNDS WITH FUNCTIONAL GROUP

    CENGAGE CHEMISTRY ENGLISH|Exercise Archives Analytical And Descriptive|24 Videos

Similar Questions

Explore conceptually related problems

In the given radioactive disintegration series ._(92)^(235)U rarr_(82)^(207)Pb Calculate difference between number of alpha and number of beta particles emitted in this series.

The end product of (4n + 2) disintegration series is

Find the sum of the series to n terms whose n ^(th) term is 3n +2.

The sum of n terms of an A.P. series is (n^(2) + 2n) for all values of n. Find the first 3 terms of the series:

One of naturally occurring radioactive decay series begins with _(90)^(232)Th and ends with a stable _(82)^(208)Pb . How many beta (beta) decays are there in this series? Show by calculate.

In the final Uranium radioactive series the initial nucleus is U_(92)^(238) and the final nucleus is Pb_(82)^(206) . When Uranium neucleus decays to lead , the number of a - particle is …….. And the number of beta - particles emited is ……

Find the sum to n terms of the series, whose n^(t h) terms is given by : n^2+2^n

Find the sum to n terms of the series, whose n^(t h) terms is given by : n^2+2^n

._(90)Th^(232) to ._(82)Pb^(208) . The number of alpha and beta-"particles" emitted during the above reaction is

The number of alpha and beta particles emitted in the nucleur disintegration series _90^228 Th to _83^212 Bi are: