Given, P = ? 8000, R = 5% and n = 2 Yr
According to the formula,
Amount = p ( 1 + R / 100 )n
= 8000 ( 1 + 5/100 )2
= 8000 x (105/100)2
=8000 x (21/20) x (21/20)
= 20 x 21 x 21
= ? 8820
Principle = ? 1089
? P/{(1 + 10/100) + (1 + 10/100)2 } = 1089
? P = {(1089 x 10/11) + (1089 x 100/121)} = (990 + 900) = ? 1890
? 2P = P(1 +r/100)5
? (1 +r/100)5 = 2
? (1 + r/100)20 = 24 = 16
Thus, P(1 +r/100)20 = 16P
= Rs. (12000 x 16)
= Rs. 192000
Principal = (P.W. of Rs. 121 due 1 year later) + (P.W. of Rs. 121 due 2 years later)
= Rs. [ 121 /(1 + 10/100) + (121 / (1 + 10/100)2]
= Rs. 210
Increase% = (1/8) x 100% = 12.5%
Height after 2 years =64 x {1 +25/(2 x 100)}2
= 64 x 9/8 x 9/8
= 81 cm
? P (1 - 10/100)3 = 729
? P = Rs.(729 x 10 x 10 x 10)/(9 x 9 x 9) = Rs. 1000
Given P = ? 15000 , R = 10 %
and n = 1 yr
Accounting to the formula,
Amount = P(1 + R/(2 x 100))2n
= 15000 x (1 + 5/100 )2
= 15000 x (105/100 )2
= 15000 x (21/20) x (21/20)
= ? 16537.50
Given, P = Rs 15000, R = 12 %
and n = 11/4 = 5/4 Yr
According to the formula,
Amount = p [1 + R/(100 x 4)]4n
= 15000 x [1 + 12/(100 x 4)]4 x 5/4
= 15000(412/400)5
= 15000 (103/100)5
= 15000 x (103/100) x (103/100) x (103/100) x (103/100) x (103/100)
= (15 x 103 x 103 x 103 x 103 x 103) / 10000000
= Rs 17389.111
= Rs 17389.12 (approx )
Given, CI = ? 4347, P = ? 30000 and R = 7%
By formula, CI = P[(1 + R/100)n - 1 ]
? 4347 = 30000 [(1+7/100)n - 1]
? (107/100)n = (4347/30000) + 1
? (107/100)n = 34347/30000 = 11449/10000
? (107/100)n = (107/100)2
? n = 2
Given, P = ? 1250, n = 2 yr and R = 4%
According to the formula,
Difference between compound interest and simple interest = PR2/1002
? Required difference = (1250 x 4 x 4)/(100 x 100) = ? 2
Required difference = P(R/100)2 x [(300 + R)/100]
= 10000(5/100)2 (305/100)
= 76.25
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