Business, Legal & Accounting Glossary

n. the payment of less than the full amount due on a promissory note or price for goods or services. Usually, a discount is by agreement and includes the common situation in which a holder of a long-term promissory note or material goods will sell it/them for less than face value in order to get cash now-the difference is the discount.

- A reduction in price.
- A deduction made for interest, in advancing money upon, or purchasing, a bill or note not due; payment in advance of interest upon money.
- The rate of interest charged in discounting.

A discount is a difference between the price paid for an asset and the specified list price of a good or face value of an instrument. For instance, a bank holding a defaulted mortgage may settle the obligation at a significant discount by accepting less than the principal owed from an investor who is buying the property. The discount may be acceptable to the bank when it avoids the legal expenses and time that would be involved in foreclosure proceedings. This particular type of discount is often called a haircut. A bond is said to trade at a discount to its face value at maturity, and in this context, the discount rate is the interest rate used to determine the present value of future cash flows. The word discount can be used not only as a noun but also as a verb. A seller is said to discount an asset by lowering the price.

In finance, discounting is the process of finding the current value of an amount of cash at some future date, and along with compounding cash form the basis of time value of money calculations. The discounted value of a cash flow is determined by reducing its value by the appropriate discount rate for each unit of time between the time when the cash flow is to be valued to the time of the cash flow. Most often the discount rate is expressed as an annual rate.

To calculate the net present value of a single cash flow, it is divided by one plus the interest rate for each period of time that will pass. This is expressed mathematically as raising the divisor to the power of the number of units of time.

For example: You want to find the net present value of $100 that will be received in five years time. What is it worth now? What amount of money, if you let it grow at the discount rate, would equal $100 in five years?

We will assume a 12% per year discount rate.

NPV = 100 dollars divided by 1 plus 12% (0.12) divided by 1 plus 12% (0.12), etc.

:{\rm NPV}=\frac{100}{(1+0.12)^5}.

Since 1.125 is about 1.762, the net present value is about $56.74.

The discount rate used in financial calculations is usually chosen to be equal to the cost of capital. Some adjustment may be made to the discount rate to take account of risks associated with uncertain cash flows.

The discount factor’, P(T), is the number by which a future cash flow to be received at time T must be multiplied in order to obtain the current present value. Thus for a fixed annually compounded discount rate r we have

: P(T) = \frac{1}{(1+r)^T}

For a fixed continuously compounded discout rate r we have

: P(T) = e^{-rT}

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Definitions for Discount are sourced/syndicated and enhanced from:

**A Dictionary of Economics (Oxford Quick Reference)****Oxford Dictionary Of Accounting****Oxford Dictionary Of Business & Management**

This glossary post was last updated: 27th April, 2020 | 0 Views.