A gas law in chemistry says that (PV)/(T)=(pv)/t. if T=240, t=320, V=12, P=50, and v=5, find the value of ...

Algebra -> Exponential-and-logarithmic-functions-> SOLUTION: I'm trying to solve a future value equation and i need to solve for t. Please i just cant seem to get it the formula is fv=pv(1+r)^t If my fv=1105 pv=250 interest is 8% what is Log On

Algebra -> Proportions-> SOLUTION: Solve for T in PV = nRT Log On Algebra: Proportions Section.

Solve PV/T=pv/t for P. Answer by checkley71(8403) (Show Source): You can put this solution on YOUR website!

Question 1196651: Occam Industrial Machines issued 225,000 zero coupon bonds five years ago. The bonds originally had 30 years to maturity with a yield to maturity of 5.2 percent.

Question 1120633: the volume V of a given mass of mass varies directly as the temperature T and inversely as the pressure P. if V=232.0 in ^3 when T=290 and P=15Ib/in^2, what is the volume when T=260 and P=20Ib/in^2?(round to the nearest tenth) a. 116.0 in^3 b.176.0 in^3 c.146.0 In^3 d.156.0 in^3 Answer by Alan3354(69443) (Show Source):

This conditional is only false when ~q = T and p = F. So if we had T --> F, then that whole thing is false ...

Let r = interest rate n = number of intervals t = duration of the payment A = monthly installment PV = Present Value FV = Final Value 1. Her balance in 3 years is $8501.95. 2. The price of a set of encyclopedias is $605.79.

To accumulate $227,413.55 in the 4 years after the 10 annual contributions cease, we’d need the PV of a FV amount of $227,413.55, at a rate of 4.2%. This is: $192,905.88 Now, to accumulate $192,905.88 in 10 years of equal annual contributions, we’d need each ANNUAL PAYMENT, based on a FV ORDINARY ANNUITY amount of $192,905.55, and at an ...

I calculated the Present Value by taking the # of 1 yrs using my calculator. 1N, 7 I/Y, 200, FV, CPT, PV=$186.92 for the 7% rate. I am stuck after that. Answer by Alan3354(69443) ( Show Source ):