Based on the above scenario, the probability that it lands inside the triangle is 25%.
Note that:
Note that the size of the sample size=area of the rectangular dartboard= 648
And the size of the event space=area of the triangular part= 16
Therefore:
P = 162/ 648
P= 0.25
By Converting to percentage the answer will be 25%
So, Based on the above scenario, the probability that it lands inside the triangle is 25%.
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