Given a man is walking in a circular park , in one revolution he completes 314 m . If there is a man in the opposite end of the diameter which is drawn from the point where the man is standing . Find the minimum distance he has to walk to meet his friend who is sitting on the described point ? [3 MARKS]

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Solution

Concept : 1 Mark
Process : 1 Mark
Result : 1 Mark

If the man has to cover minimum distance, he has to walk along the diameter.

Circumference of the circle = 314 m

Radius of the given circle = $\frac{314}{2 π}$

= 50 m

Diameter = (2) $\times$ (50) = 100 m

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Concept : 1 Mark Process : 1 Mark Result : 1 Mark If the man has to cover minimum distance, he has to walk along the diameter. Circumference of the circle = 314 m Radius of the given circle = 3142π = 50 m Diameter = (2)×(50) = 100 m

Concept : 1 Mark
Process : 1 Mark
Result : 1 Mark

If the man has to cover minimum distance, he has to walk along the diameter.

Circumference of the circle = 314 m

Radius of the given circle = $\frac{314}{2 π}$

= 50 m

Diameter = (2) $\times$ (50) = 100 m