A borrows rs 8000 ar 12% per annum simple interest and B borrows rs 9100 at 10% per annum simple interst. In how many years will their amounts be equal?
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Let the amount of A and B be equal after t years.
Now simple interest for A after t years = 8000×12×t/100 = 960t
Then, the total amount of A = 8000 + 960t......(i)
Similarly the simple interest for B after t years = 9100×10×t/100 = 910t
Then, the total amount of B = 9100 + 910t.....(ii)
Now, equating (i) and (ii) we have;
8000+960t = 9100+910t
⇒960t−910t = 9100−8000
⇒50t = 1100
⇒t = 1100/50 = 22
So the amount of A and B will be equal after 22 years.
Now simple interest for A after t years = 8000×12×t/100 = 960t
Then, the total amount of A = 8000 + 960t......(i)
Similarly the simple interest for B after t years = 9100×10×t/100 = 910t
Then, the total amount of B = 9100 + 910t.....(ii)
Now, equating (i) and (ii) we have;
8000+960t = 9100+910t
⇒960t−910t = 9100−8000
⇒50t = 1100
⇒t = 1100/50 = 22
So the amount of A and B will be equal after 22 years.
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