N A = N 0 e –5t N B = N 0 e –t Given
=
=
e –4t = e -2 t =
N A = N 0 e –5t N B = N 0 e –t Given
=
=
e –4t = e -2 t =
For berillium, R 1 = R 0 (9) 1/3 For germanium, R 2 = R 0 A 1/3
=
=
A = 72
Energy required for exciting the hydrogen atom in the ground state to orbit n is given by E = E n - E 1 12.1 =
-
= 3 n 2 =
= 9 n = 3 Number of spectral lines emitted =
=
R 1 = R 0 e -t 1 and R 2 = R 0 e -t 2
=
=
R 1 = R 2 e (t 1 t 2 )
+
+ energy Energy released = 28 – 2 × 2.2 = 23.6 MeV
(E C – E B ) + (E B – E A ) = (E C – E A )
For nuclei having A 56 binding energy per nucleon gradually decreases.
Binding energy per nucleon for fission products is higher relative to Binding energy per nucleon for parent nucleus, i.e., more masses are lost and are obtained as kinetic energy of fission products.
So, the given ratio 1.
Isotones means number of neutron remains same.
Apply Bohr's Atomic model for H-atom K.E = -T.E = +3.4 eV