**What Is Nominal ?And What It Means in Finance and Economics ?**

**N**ominal is an expression in finance and economics that refers to a rate of interest equal to the real interest rate and the inflation rate. The nominal interest rate is a measure of the real value of money compared to goods and services.

**Real value is measured against goods or services**

In the realm of finance and economics, the real value of an item is a topic of discussion. As in the real world, a product’s cost of production and quality of service are major factors in determining its ultimate worth. This can be quantified in dollars or more useful units such as the human hours of labor or the hours of sleep the average worker bears during the workweek. Likewise, the odometer can be used to quantify the state of mind of individuals, families and institutions. Nevertheless, it is not an easy task to gauge the impact of these factors on the economy as a whole. To this end, the most accurate and informative estimates are required. For example, the average hourly wage of a food and beverage worker in the **US** is around $9.81, while the new Chevy Cruze will set you back about $18,000. These figures are just a starting point, but a more informed consumer will be able to identify the differences in these and many more cases. A savvy business person should be able to spot the nuances and avoid costly blunders. If a company can keep its costs to a minimum, it will enjoy a competitive edge in the mercenary market.

The most important step in achieving such a feat is to first devise a system of checks and balances. Such checks include the cost of materials for manufacturing and the cost of the workers for their respective wages. Using such a system, it is possible to calculate the cost of a single good or service without compromising the quality of the output. On a more prosaic note, the cost of a single loaf of bread can be measured in seconds, minutes, hours or more. This information can be used to optimize the manufacturing process.

**Nominal interest rates are equal to the real interest rate plus the rate of inflation**

The nominal interest rate is the rate of interest you will receive for **borrowing money**. It is the amount that appears on the loan sign. For example, if you borrow $1,000 for a year at a nominal interest rate of 3 percent, you will earn $330. You also earn a real interest rate of 3 percent, since your bank will subtract the inflation rate from that figure.

Nominal interest rates are influenced by many factors, including investor sentiment and** monetary policy**. The Federal funds rate and the average bank prime rate are some of the main benchmarks used by financial institutions to determine their interest rates. These benchmarks are published on the website of the Federal Reserve, and they are based on the expectation of future inflation. Unlike the real interest rate, the nominal interest rate doesn’t consider compounding.

If you’re considering investing in bonds, you might wonder whether or not a one-year bond yield of 4 percent will give you $10,400 if you have a tuition bill due next year. This is because the nominal interest rate doesn’t account for inflation. When the inflation rate rises, it will reduce the purchasing power of your money. Therefore, the real interest rate is more important.

Nominal interest rates are generally lower than real interest rates. However, during deflation, interest rates can be much higher. Deflation is a rare scenario, but it can be a significant factor in determining the actual cost of your loan.

For borrowers, a** lower interest rate** means less motivation to invest. A higher rate means more incentive to do so. But for lenders, a higher rate means a lower return. Since they are risking their money, they aren’t happy with a lower real interest rate.

As the interest rate increases, so does the amount of money you’ll need to borrow. This increases the demand for money and the supply of it. In turn, this results in an increase in the demand for loans. Eventually, the supply of loans exceeds the demand, which results in a **high nominal interest rate.**

On the other hand, a low nominal interest rate can lead to a positive real interest rate. While it might be a good idea to deposit your money in a bank with a low real interest rate, it’s probably not a good idea to put it there.

Similarly, an unexpectedly** high inflation rate** can lead to a negative real interest rate. It is not always a bad thing, though. Often, an unexpectedly high inflation rate causes winners and losers. People who are not prepared for such an event become losers, while those who are prepared for it are the winners.

Finally, there’s** the Fisher Effect**. Basically, the **Fisher Effect states** that the nominal interest rate is equal to the real interest rate, plus the expected inflation rate.

**Effective annual interest rate allows a better comparison**

The effective annual interest rate is an important tool to compare different between **financial products**. Using it allows consumers to assess the true value of loans, and helps investors evaluate their investments. Depending on the situation, the effective annual interest rate may be calculated differently.

Compared to an annual percentage rate, an effective annual rate takes into account compounding, and is usually higher. An effective annual rate is calculated by taking the nominal rate and multiplying it by a factor of the number of compounding periods per year. For example, a loan with a nominal rate of 10% that is compounded once a month is equivalent to an effective annual rate of 4.4%.

While the nominal rate is commonly stated in marketing documents, the effective annual interest rate is often published by investment websites. An effective annual interest rate provides the real return on fixed-rate investments.

Often, the nominal and effective rates are compared when they have the same time period. However, there is a limit to the effectiveness of such a comparison. Even if the two rates are comparable, the differences can affect the final percentage of interest paid at the end of the loan. Therefore, it is necessary to use a calculator when comparing the effective annual interest rate.

Effective annual interest rates can be calculated in Excel. Using the** EFFECT function**, you can calculate the effective annual interest rate for any loan. You can also compare different compounding intervals. This helps determine whether a lower rate is better for savers, or if an investment with a high rate will produce better returns.

Using the** effective annual rate** can also allow you to compare loans that have a different number of compounding periods. For instance, if you borrow a $5,000 loan, you can determine if the difference in **annual effective interest rates **is worth the extra cost of borrowing. When calculating the difference in effective interest rates, you may find that the higher rate is worth the extra cost. It’s also important to consider how much the rate changes over time. If the rate increases by a large amount over a period of years, then you may need to reevaluate your investment.

Knowing the effective annual rate is a helpful way to make sure that you are comparing offers properly. For example, a savings account might be advertised with a nominal rate of 3.6%, but the annual effective interest rate will be more than twice as high, at 6.17%. In this case, the savings account is more advantageous.

The effective annual interest rate can help you make an apples-to-apples comparison of various offers. Because it takes compounding into account, it provides an accurate representation of the true rate of interest on a loan. With this information, you can decide whether the loan is a good choice for you.