Home
Class 12
PHYSICS
The atomic mass of uranium .(92)^(238)U ...

The atomic mass of uranium `._(92)^(238)U` is `23.058 u`, that of throium` ._(90)^(234)Th` is `234.0436 u` and that of an alpha particle `._2^4He` is `4.006 u`, Determine the energy released when `alpha-decay` converts`._(92)^(238)U` into `._(92)^(238) U`. int `._(90)^(234)Th`.

Promotional Banner

Similar Questions

Explore conceptually related problems

The atomic mass of uranium ._(92)^(238)U is 238.0508 u , that of throium ._(90)^(234)Th is 234.0436 u and that of an alpha particle ._2^4He is 4.006 u , Determine the energy released when alpha-decay converts ._(92)^(238)U into ._(90)^(234)Th .

The atomic mass of Uranium ""_(92)^(238) U is 238-0508 u, while that of Thorium ""_(90)^(234)Th is 234-0436 u, and that of Helium ""_(2)^(4)He is 4-0026 u. Alpha decay converts ""_(92)^(238)U into ""_(90)^(234)Th as shown below: ""_(92)^(238)U to ""_(90)^(234)Th+""_(2)^(4)He+ Energy Determine the energy released in this reaction.

The atomic mass of thorium ._(90)^(234)Th is 234.04359 u , while that of protactinium ._(91)^(234)Pa is 234.04330 u . Find the energy released when beta decay changes overset(234)(90)Th into

The partlcles emitted 1n the decay of ""_(92)^(238)U to ""_(92)^(234)U

U_(92)^298 + n_(0)^1 to U_(92)^(238) + ______ .

""_(92)^(235)U, ""_(92)^(238)U and ""_(92)^(239)U are

Write the nuclear reaction equation-for alpha decay of ""_(92)^(238)U

By using the following atomic masses : ._(92)^(238)U = 238.05079u . ._(2)^(4)He = 4.00260u, ._(90)^(234)Th = 234.04363u . ._(1)^(1)H = 1.007834, ._(91)^(237)Pa = 237.065121u (i) Calculate the energy released during the alpha- decay of ._(92)^(238)U . (ii) Show that ._(92)^(238)U cannot spontaneously emit a proton.

By using the following atomic masses : ._(92)^(238)U = 238.05079u . ._(2)^(4)He = 4.00260u, ._(90)^(234)Th = 234.04363u . ._(1)^(1)H = 1.007834, ._(91)^(237)Pa = 237.065121u (i) Calculate the energy released during the alpha- decay of ._(92)^(238)U . (ii) Show that ._(92)^(238)U cannot spontaneously emit a proton.

What is the percentage of ""_(92) U ^(235) in ""_(92) U ^(238) ?