Indians , Egyptians , Europeans and Australians are residing in a village of area 200 $k m^{2}$ . If the area is equally divided between the four countries, what is the probability that a particular person who lands in the village, finds himself in the area occupied by either Indians or Europeans?

0.60

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0.33

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0.45

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0.50

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Solution

The correct option is D
0.50

Each country occupies an area of 50 $k m^{2}$

Probability that the person lands on a land occupied by Indians or Europeans = $\frac{(50 + 50)}{200}$ = $\frac{1}{2}$ = 0.50

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Indians , Egyptians , Europeans and Australians are residing in a village of area 200 km2. If the area is equally divided between the four countries, what is the probability that a particular person who lands in the village, finds himself in the area occupied by either Indians or Europeans?

The correct option is D 0.50 Each country occupies an area of 50km2 Probability that the person lands on a land occupied by Indians or Europeans = (50+50)200 = 12 = 0.50

Indians , Egyptians , Europeans and Australians are residing in a village of area 200 $k m^{2}$ . If the area is equally divided between the four countries, what is the probability that a particular person who lands in the village, finds himself in the area occupied by either Indians or Europeans?

The correct option is D
0.50

Each country occupies an area of 50 $k m^{2}$

Probability that the person lands on a land occupied by Indians or Europeans = $\frac{(50 + 50)}{200}$ = $\frac{1}{2}$ = 0.50