If one of the nos is 504, find the other? The HCF of two nos is 14 and their LCM is 11592. In how many years, it will become 8 times of itself ?ġ. A sum of money 2 times itself at compound interest in 15 years. 331, what would be the simple interest ?Ħ. If the compound interest on a certain sum for 3 years at 10 % per annum be Rs. The difference between the compound interest and the simple interest on a certain sum at 10 % per annum for 2 years is Rs. A sum of money amounts to Rs 6690 after 3 years and to Rs 10035 after 6 years on compound interest. 9261 in 3 years at 5% per annum, compounded annually ?ģ. Calculate Compound Interest and amount on Rs 4500 at 10 % per annum in 3 years. In how many years will the original sum triple itself?ġ. Rajeev deposited money in the post office which is doubled in 20 years at a simple rate of interest. At what rate percent per annum will sum of money double in 8 years?ħ.
For one loan he paid 12% and for the other 14% per annum. Had it been put at 3 % highere rate, it whould have fetched Rs. A sum was put at simple interest at a certain rate for 2 years. A sum of money lent at simple interest amounts to Rs 1596 in 3/2 years and to 1860 in 5/2 years. The interest on a certain amount of money at 8% per year for a period of 4 years is Rs 512. Find 6 geometric mean between 1 and 256.ġ. Arithmetic mean of two no is 13 and geometric mean is 12, then find that nos.ĥ. For geometric progression multiplication of 5 terms is 1 and 5th term is 81 times then the 1st term.Ĥ. For geometric progression addition of 3 terms is 26 and their multiplication is 216, then that nos.ģ.
#WORD PROBLEM SOLVER SERIES#
Hence, 10th term of the given series is 1536 and sum of first 10th term is 3069Ģ. find 10 th term and addition of first 10 th terms. For given geometric progression series 3,6,12,24,48. For arithemetic progression, addition of 4 terms is 4 and addition of multiplication of end terms and multiplication of middle terms is -38, then find that nos.ġ. For arithemetic progression, addition of three terms is 51 and multiplication of end terms is 273, then find that nos.ĥ.
Find the sum of all natural nos between 100 to 200 and which are not divisible by 4.Ĥ. For arithemetic progression addition of 3 terms is 27 and their multiplication is 648, then that nos.ģ. Hence, 10th Term Of The Given Series is 28 And Sum of First 10th Term is 145Ģ. For given arithemetic progression series 1,4,7,10,13.
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