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2. Where To Get Birthday Freebies and Discounts for Completely Free

   www.aol.com/finance/freebies-discounts-birthday...

   A plethora of companies offer free birthday stuff and discounts on ... in a year, you'll get $15 or $20 birthday freebies instead. ... and you get coupon codes for 50% off one fashion jewelry item ...

3. Buy one, get one free - Wikipedia

   en.wikipedia.org/wiki/Buy_one,_get_one_free

   Buy one, get one free. " Buy one, get one free " or " two for the price of one " is a common form of sales promotion. Economist Alex Tabarrok has argued that the success of this promotion lies in the fact that consumers value the first unit significantly more than the second one. So compared to a seemingly equivalent "Half price off" promotion ...

4. Coupon (finance) - Wikipedia

   en.wikipedia.org/wiki/Coupon_(finance)

   In finance, a coupon is the interest payment received by a bondholder from the date of issuance until the date of maturity of a bond . Coupons are normally described in terms of the "coupon rate", which is calculated by adding the sum of coupons paid per year and dividing it by the bond's face value. For example, if a bond has a face value of ...

5. Yield to maturity - Wikipedia

   en.wikipedia.org/wiki/Yield_to_maturity

   An ABCXYZ Company bond that matures in one year, has a 5% yearly interest rate (coupon), and has a par value of $100. To sell to a new investor the bond must be priced for a current yield of 5.56%. The annual bond coupon should increase from $5 to $5.56 but the coupon can't change as only the bond price can change. So the bond is priced ...

6. Discounting - Wikipedia

   en.wikipedia.org/wiki/Discounting

   Discounting. In finance, discounting is a mechanism in which a debtor obtains the right to delay payments to a creditor, for a defined period of time, in exchange for a charge or fee. [1] Essentially, the party that owes money in the present purchases the right to delay the payment until some future date. [2]

7. Birthday problem - Wikipedia

   en.wikipedia.org/wiki/Birthday_problem

   With M = 365 days in a year, the average number of people required to find a pair with the same birthday is n = 1 + Q(M) ≈ 24.61659, somewhat more than 23, the number required for a 50% chance. In the best case, two people will suffice; at worst, the maximum possible number of M + 1 = 366 people is needed; but on average, only 25 people are ...