To find the reserved rate that turns 2000 into 40000, you can use the formula for the future value of an investment: (FV = PV(1 + r)^n). Here, (FV = 40000), (PV = 2000), and you can solve for the rate (r) over a specific time period (n). If you provide the time frame, I can help calculate the exact rate.
percentage = 3.26%% rate:= 13040/40000 * 100%= 0.0326 * 100%= 3.26%
8 GPM
5 as a percentage of 2000 = 0.25%% rate:= 5/2000 * 100%= 0.0025* 100%= 0.25%
38.25%% rate:= 765/2000 * 100%= 0.3825 * 100%= 38.25%
50
% rate:= (2000/40000) x 100%= 0.05 x 100%= 5%
% rate:= (40000/240000) x 100%= 0.1667 x 100%= 16.67%
percentage = 3.26%% rate:= 13040/40000 * 100%= 0.0326 * 100%= 3.26%
Multiply the 40000 by your marginal tax rate and that would be the amount of federal income taxes that would be due on the 40000 taxable amount. 40000 X 15% = 6000 of federal income tax
About £311 brittish pounds - depending on currancy rate at the time
Per annum means annual salary. There are typically 52 weeks in a year. 40000/52 ROUGHLY 769 per week
99,9% 0,1% is reserved for statistical errors.
Rate Your Music was created in 2000.
Guaranteed Rate was created in 2000.
what is the literacy rate of India as per 2000 census
Everything. They control the flow of money in the economy of the United States. They also control in the discount rate on federal funds. That rate indirectly affects the federal funds rate, which is the rate at which the banks can get money themselves. So that rate indirectly affects the interest rate that banks have on loans.
There are four factors which determine the answer to "how much interest does 40,000 generate in a savings account". Namely, r - The rate of return the savings account pays k - The rate of compounding t - The length of time the money resides in the account P - the principal involved, in this case, $40,000 The formula for the balance, B, is generally expressed as a function of time, t B(t) = P [ 1 + (r/k) ] kt If the rate is 5%, compounded monthly for one year then the formula becomes B(1) = 40000 [ 1 + (0.05/12) ] ) 12x1 B(1) = 40000 [ 1 + 0.0041666 ] 12 B(1) = 40000 [ 1.0041666] 12 B(1) = 40000 ( 1.0511619 ) B(1) = 42,046.48 The amount of interest earned for that time frame is the difference between the final balance and the principal you started with or (42046.48 - 40000) which equals 2,046.48 Alternatively, you can use the basic formula for interest which is i = Prt which gives us i = 40000 x 0.05 x 1 i = 2,000 however, with this simple interest formula the effects of compounding are neglected. It is also possible for interest to be compounded continuously in which case we add the value e (e ~ 2.71828183) into our original equation or, B(t) = Pert B(t) = 40000e(0.05x1) B(t) = 40000 x 1.05127 B(t) = 42050.84 in which case our interest earned is 42050.84 - 40000 or $2,050.84. This is $4.36 more than if our money were only compounded monthly.