It is observed that characteristic X-ray spectra of elements show regularity. When frequency to the power " n " i.e. vn of X-rays emitted is plotted against atomic number " Z ", following graph is obtained.

Question

It is observed that characteristic X-ray spectra of elements show regularity. When frequency to the power " n " i.e. vn of X-rays emitted is plotted against atomic number " Z ", following graph is obtained. (A) 2 (B) 3 (C) 1 (D) (1/2)

Tardigrade Admin · Accepted Answer

According to Henry Moseley √v α z - b So n =(1/2)

Q. It is observed that characteristic $X$ -ray spectra of elements show regularity. When frequency to the power " $n$ " i.e. $v^{n}$ of $X$ -rays emitted is plotted against atomic number " $Z$ ", following graph is obtained.

2

3

1

$\frac{1}{2}$

According to Henry Moseley $v α z - b$
So $n = \frac{1}{2}$

Q. It is observed that characteristic X-ray spectra of elements show regularity. When frequency to the power " n " i.e. vn of X-rays emitted is plotted against atomic number " Z ", following graph is obtained.

2

3

1

21​

According to Henry Moseley v​αz−b So n=21​

Q. It is observed that characteristic $X$ -ray spectra of elements show regularity. When frequency to the power " $n$ " i.e. $v^{n}$ of $X$ -rays emitted is plotted against atomic number " $Z$ ", following graph is obtained.

$\frac{1}{2}$

According to Henry Moseley $v α z - b$
So $n = \frac{1}{2}$