17p = 2p + 5p + 10p
17p+17q+p-7q-6p = 12p+17q
Assuming this is your original formula: -3p3+ 5p + -2p2 + -4 - -12p + 5 - -8p3You combine like terms, where the p exponent is the same, to produce:5p3 - 2p2 + 17p + 1
It depends upon the currency:You cannot make 17 (US) cents ($0.17) - the closest you can make is 16 cents with a dime, nickel, and a penny;You can make 17 (Euro) cents (0.17€) by using one each of 10, 5 and 2 cent coins;You can make 17p (£0.17) by using one each of 10p, 5p and 2p coins.
With simple interest the interest is only charged on the original loan. This is least favourable to lenders - if a payment is missed, only interest on the original loan is added. If extra interest is paid off, or an interest payment is missed, the total interest for a year remains the same. With compound interest, interest is charged on the original loan and [unpaid] interest - each month no repayment is made the interest increases as the interest is effectively added to the loan: lenders like this as they are automatically "re-lending" the unpaid interest. Complex interest is a type of compound interest in that for the duration of the loan repayments are made so that with each payment, the interest accrued so far is paid off and some of the capital is also paid off. The net effect of this is to reduce the loan outstanding each month so that the amount of interest due each month also decreases - if the same amount is paid back each month over the course of the loan the initial payments are mostly interest and the final payments are mostly loan. Examples: £5,000 borrowed for 5 years at 10% APR. Loan to be paid off after 5 years. Simple interest: total interest paid is 5 x £5,000 x 10% = £2,500 Compound interest: (1.1)^5 x £5,000 - £5,000 = £3,052.55 Complex interest: (monthly payment set to clear loan at end of 5 years): Monthly payment = £5,000 x (1.1)^5 x ((1.1)^(1/12) - 1) / ((1.1^5 - 1) ≈ £105.18 → Total interest = £105.18 x 12 x 5 - £5,000 = £1,310.80 (this slightly overpays by about 17p due to rounding) In this case the first payment is £39.87 interest and £65.31 loan, the last payment is 83p interest and £104.18 loan [and 17p excess due to rounding])
To solve this problem, we first need to determine how much money is left after spending 17p and 16p from a 50p coin. Subtracting 17p and 16p from 50p leaves us with 17p. Therefore, the remaining change from a 50p coin after spending 17p and 16p is 17p.
50 - 33 = 17
The change is 64 p.
17p = 2p + 5p + 10p
17p
As of 24th February 2013, freddo chocolate bars cost 17p.
17p+17q+p-7q-6p = 12p+17q
It appears from the internet that a 10 min shower = 50p. therefore 17p
2 are 17p, and 8 is 4 * 2, so 4 * 17 = 68p for 8 pencils.
Seventeen one-hundredths or 0.17
17p
1/10