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A game of chance consists of spinning an arrow which comes to rest in one of the six equal sectors as shown in the given figure.
A person spins an arrow once. What is the probability that the person
(i) wins a laptop?
(ii) does not get a chance to spin again?
A person spins an arrow once. What is the probability that the person
(i) wins a laptop?
(ii) does not get a chance to spin again?
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Solution
(i) P (the person wins a laptop) $= \frac{1}{6}$ (1 Mark)
(ii) P (the person does not get a chance to spin again) $= \frac{5}{6}$ (1 Mark)
(i) P (the person wins a laptop) $= \frac{1}{6}$ (1 Mark)
(ii) P (the person does not get a chance to spin again) $= \frac{5}{6}$ (1 Mark)