One year.
jenny has thrice as much money invested in 15% as she invested at 12%. if she gets 51,300.00 from both investment how much did she invest at each rate?
Prime brokerage is the generic name for a bundled package of services offered by investment banks and securities firms to hedge funds and other professional investors needing the ability to borrow securities and cash to be able to invest on a netted basis and achieve an absolute return.
As in everything we do, "practice makes perfect", so practice a lot. Work on watching the text and not the keyboard; use all ten fingers; and get used to making mistakes and correcting them on the fly. It also would not hurt to invest in a speed typing course or two.
You have not said if the 7% is APR, how it is accrued - yearly or monthly - and if you want to touch the capital invested or not. Assuming it is 7% APR compounded accrued monthly, then: Let p be the APR (p = APR% / 100) Let r be the multiplier for each month; it is found as: (1 + p)^(1/12) Let D be the amount you withdraw. Let C be the amount you invest. Assuming you withdraw at the end of each month after the interest is paid: At the end of the first month you will have Cr - D At the end of the second month you will have (Cr - D)r - D = Cr² - Dr - D At the end of the third month you will have (Cr² - Dr - D)r - D = Cr³ - Dr² - Dr - D At the end of the nth month you will have: Crⁿ - Drⁿ⁻¹ - Drⁿ⁻² - ... - Dr - D = Crⁿ - D(rⁿ⁻¹ + rⁿ⁻² + ... + r + 1) Now, the sum of a GP is given by: Sn = rⁿ⁻¹ + rⁿ⁻² + ... + r + 1 = (rⁿ - 1)/(r - 1) → At the end of month n you will have Crⁿ - D(rⁿ - 1)/(r - 1) left in you account. 25 years = 25 × 12 month = 300 months → n = 300 You have an APR of 7% → r = 1.07^(1/12) C = 300,000 You cannot take out more than is left in your account → Crⁿ - D(rⁿ - 1)/(r - 1) ≥ 0 → D(rⁿ - 1)/(r - 1) ≤ Crⁿ → D ≤ Crⁿ(r - 1)/(rⁿ - 1) → D ≤ 300,000 × (1.07^(1/12))^300 × (1.07^(1/12) - 1)/((1.07^(1/12))^300 - 1) → D ≤ 2,079.36 (approx) Which means you can take out up to 2,079.36 per month and it will last 25 years. (This will leave a few pennies as the real figure is slightly more than this but less than 2,079.37) If you take out less than this figure, it will last 25 years and you will still have some capital left. If you take out 300,000 × (1.07^(1/12) - 1) ≈ 1,696.24 each month, this is the monthly interest gained and so the capital will still be there after 25 years (even though it will be worth a lot less due to inflation - at 7% inflation prices double every 10 years, so if you get 7% interest, inflation is likely to be higher which means after 25 years your 300,000 will only be worth about 90,000 in today's money).
Between $100 and $190 depending on a number of factors.
Your aunt is planning to invest in a bank CD that will pay 8.00 percent interest semi-annually. If she has $13,000 to invest, how much will she have at the end of four years?
Seven percent.
It's 1/10th of the amount you put in. The more you deposit or invest, the more interest you get.
You will have $11576.25
The total interest would be 73606.07 dollars, approx.
6.85
Answer : 1 year The formula for calculating simple interest is I = PRT/100, where I = Interest, P = Principal Amount, R = Rate of Interest, T = Time. Then, 210 = 3000 x 7 x T/100 : 21000 = 21000T : Then T = 21000/21000 = 1
$10,000
Interest rate is 9 % and doubling time is 8 years. If you invest $5,000.00, what will it grow to in 24 years?
You need to invest 42027.98
17% of 20,000 = 3,4007.5% of 1,200 = 903,400 + 90 = $3,490
That depends on how often it's compounded. If it's once a year, 2.27 percent of 150000 is 3405.