In a box, there are 4 red, 3 blue and 5 green balls. one ball is picked up randomly. what is the probability that it is neither red nor green?
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neither red nor green is. blue
=3/12
=1/4
=3/12
=1/4
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Answer:
The probability that the ball is neither red nor green is 1/4.
Step-by-step explanation:
Given 4 red, 3 blue and 5 green balls.
Let’s assume:
Number of red balls be n(R) which is n(R) =4;
Number of red blue be n(B) which is n(B)=3;
Number of red green be n(G) which is n(G)=5;
Let n(s) be no. of red, blue and green balls respectively,
So n(s) =n(R)+n(B)+n(G)
Substitute the values to the n(s);
i.e n(s)=4+3+5;
n(s) =12;
From then question, we need to find the P(B) i.e probability of finding blue balls.
So, here P(neither red nor green) implies nothing but P(blue balls)
P(B)=n(B)n(S);
P(B)=3/12
P(B)=1/4;
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