a shepherd has 200 sheeps with him find the number of sheeps with him after 3 years if the increase in number of sheeps is 8% every year
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Answered by
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Sheep's Now=200
Rate of Increase=8% annually .
Means If There is 1 sheep Increasing with 8% .In first Year it will 8.In second year it will 8% of 8.And increasing Like this.
You can Use This Formula.

Rate=8%
Time=3 years
Now

Sheep After 3 years=251.94
Approx=252 sheep's.
Rate of Increase=8% annually .
Means If There is 1 sheep Increasing with 8% .In first Year it will 8.In second year it will 8% of 8.And increasing Like this.
You can Use This Formula.
Rate=8%
Time=3 years
Now
Sheep After 3 years=251.94
Approx=252 sheep's.
pratyush4211:
check .it is right
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