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With only one year the value is 11600
Changing the length will increase its period. Changing the mass will have no effect.
At the end of the second period
It depends on the period. -- If the period is 1 year, the future value is 3.996 . -- If the period is 6 months, the future value is 2.026 . -- If the period is 3 months, the future value is 1.428 . -- If the period is 2 months, the future value is 1.269 . -- If the period is 1 month, the future value is 1.196 . These are compounded values. If interest is simple, then the value after 18 years is 2.44 .
True
Changing the length will increase its period. Changing the mass will have no effect.
With only one year the value is 11600
Compounding finds the future value of a present value using a compound interest rate. Discounting finds the present value of some future value, using a discount rate. They are inverse relationships. This is perhaps best illustrated by demonstrating that a present value of some future sum is the amount which, if compounded using the same interest rate and time period, results in a future value of the very same amount.
At the end of the second period
APY = (1+ period rate)# of period - 1 Where period rate = APR / # of compounding periods in a year
Future Value = (Present Value)*(1 + i)^n {i is interest rate per compounding period, and n is the number of compounding periods} Memorize this.So if you want to double, then (Future Value)/(Present Value) = 2, and n = 16.2 = (1 + i)^16 --> 2^(1/16) = 1 + i --> i = 2^(1/16) - 1 = 0.044274 = 4.4274 %
That depends on how often it is compounded. For annual compounding, you have $100 * (1 + 5%)2 = $100 * (1.05)2 = $100*1.1025 = $110.25This works because at the end of the first compounding period (year), you've earned interest on the amount at the beginning of the compounding period. At the end of the first year, you have $105.00, and the same at the beginning of the second year. At the end of the second compounding period, you have earned 5%interest on the $105.00 so it is $105 * (1.05) = $100*(1.05)*(1.05) or $100 * 1.052.Compounding more often, will yield a higher number, but not much over a 2 year period. Compounding continuously, for example is $100 * e(2*.05) = $100 * e(.1)= $100 * e(.1) = $100 * 1.10517 = $110.52 (27 cents more).Compounding daily will be close to the continuous function, and compounding monthly or quarterly will be between $110.25 and $110.52
The compound interest formula is FV = P(1+i)^n where FV = Future Value P = Principal i = interest rate per compounding period n = number of compounding periods. Here you will need to calculate i by dividing the nominal annual interest rate by the number of compounding periods per year (that is, i = 4%/12). Also, if the money is invested for 8 years and compounds each month, there will be 8*12 compounding periods. Just plug the numbers into the formula. You can do it!
The answer, assuming compounding once per year and using generic monetary units (MUs), is MU123. In the first year, MU1,200 earning 5% generates MU60 of interest. The MU60 earned the first year is added to the original MU1,200, allowing us to earn interest on MU1,260 in the second year. MU1,260 earning 5% generates MU63. So, MU60 + MU63 is equal to MU123. The answers will be different assuming different compounding periods as follows: Compounding Period Two Years of Interest No compounding MU120.00 Yearly compounding MU123.00 Six-month compounding MU124.58 Quarterly compounding MU125.38 Monthly compounding MU125.93 Daily compounding MU126.20 Continuous compounding MU126.21
It depends on the period. -- If the period is 1 year, the future value is 3.996 . -- If the period is 6 months, the future value is 2.026 . -- If the period is 3 months, the future value is 1.428 . -- If the period is 2 months, the future value is 1.269 . -- If the period is 1 month, the future value is 1.196 . These are compounded values. If interest is simple, then the value after 18 years is 2.44 .
No, humping a pillow doesn't effect your period. Your period is controlled by your menstrual cycles, masturbation has no effect on this what-so-ever.