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Answer :
Final answer:
The probability of drawing a white counter is 4/11, the probability of drawing a black counter is 6/11, the probability of drawing a green counter is 1/11, and the probability of drawing a white counter or a black counter is 10/11.
Explanation:
To calculate the probability of drawing different colored counters from the bag, we need to divide the number of counters of each color by the total number of counters in the bag.
a) Probability of drawing a white counter:
We have 4 white counters in the bag. The total number of counters in the bag is 11. Therefore, the probability of drawing a white counter is:
4/11
b) Probability of drawing a black counter:
We have 6 black counters in the bag. The total number of counters in the bag is 11. Therefore, the probability of drawing a black counter is:
6/11
c) Probability of drawing a green counter:
We have 1 green counter in the bag. The total number of counters in the bag is 11. Therefore, the probability of drawing a green counter is:
1/11
d) Probability of drawing a white counter or a black counter:
We have 4 white counters and 6 black counters in the bag. The total number of counters in the bag is 11. Therefore, the probability of drawing a white counter or a black counter is:
(4 + 6)/11 = 10/11
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Rewritten by : Barada
a) P(white) = 4/11
b) P(black) = 6/11
c) P(green) = 1/11
d) P(white or black) = 10/11
