A bag contains tiles with the letters C-O-M-B-I-N-A-T-I-O-N-S. Lee chooses a tile without looking and doesn’t replace it. He cho
oses a second tile without looking. What is the probability that he will choose the letter O both times?
A 1/132
B 1/72
C 1/66
D 1/23
2 answers:
To find the probability you will multiply the probability of each possibility.
2/12 (1st attempt) x 1/11 (2nd attempt)
The answer is 1/66 chance (Choice C).
Answer: C 1/66
Step-by-step explanation:
P(letter O both times)=P(letter O on first trial)×P(letter O on second trial)
P(letter O on first trial)=total number of O/total number of letters
=2/12
=1/6
now he doesn't replace it
so, P(letter O on second trial)= total number of O left/total number of alphabets left
= 1/11
so,P(letter O on both trials)=1/66
You might be interested in
The parade stopped 136 times you simply divide the number of floats by 6 to find the answer.
Answer: A
(He has the side lengths in the wrong place in the cosine ratio)
1 inch= 2.54
6 inch= 15.24 becuase 2.54*6=15.24
Hope this helps!!
Answer:
perimeter is adding so add all the sides
Step-by-step explanation:
Answer: 4.2625
Step-by-step explanation:
11/320=x/124
11*124=320x
1364=320x
x=4.2625
Hopefully I was helpful!