Garrett throws a dart at a circular dart board. The dart board has a radius of 15 inches, and the bull’s eye in the center of the dart board has a radius of 2 inches. What is the probability that a dart thrown at random within the dartboard will hit the bull’s eye? Round your answer to the nearest tenth, if necessary.

8 answers

The ratio of the radii is 2/15
so, the ratio of the areas is (2/15)^2
so 1.8?
How did you get that?
The probability of any event is 0 ≤ p ≤ 1
so you should have realized that a probability of 1.8 is not possible
(2/15)^2 = 4/225
well , 1.8 was correct.
4/255 is literally 1.8%

4/255 = 0.0177777... ≈ 1.8%
I apologize for previous confusion. Yes, you are correct. When rounded to the nearest tenth, the probability is 1.8%.
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