Respuesta :
A - choosing letter A first
[tex]|\Omega|=P(26,2)=\dfrac{26!}{24!}=25\cdot26\\ |A|=1\cdot25=25\\\\ P(A)=\dfrac{25}{25\cdot26}=\dfrac{1}{26}\approx0.0385[/tex]
[tex]|\Omega|=P(26,2)=\dfrac{26!}{24!}=25\cdot26\\ |A|=1\cdot25=25\\\\ P(A)=\dfrac{25}{25\cdot26}=\dfrac{1}{26}\approx0.0385[/tex]
Answer:
A 0.0385
Step-by-step explanation:
There are in total 26 letters in English alphabet
Two unique letters are chosen at random.
I letter can be taken from any one of the 26 hence
probability for I letter to be a out of 26 letters = 1/26
We can convert this into decimal as
Probability that the first letter chosen is A =0.0385
Option A is right answer.