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ohaa [14]
3 years ago
9

If prices rise over​ time, then real GDP will be A. smaller than nominal GDP in years before the base year. B. larger than nomin

al GDP in years before the base year. C. smaller than nominal GDP in the base year. D. larger than nominal GDP in years after the base year.
Business
1 answer:
Crank3 years ago
7 0

Answer: B

Explanation:If prices rise over​ time, then real GDP will be larger than nominal GDP in years before the base year. Real gross domestic product is a macroeconomic assessment that measures the value of the goods and services produced by an economic entity in a specific period, adjusted for inflation. GDP is derived by valuing all production by an economy using a specific year's average prices. Governments use GDP as a comparison tool to analyze an economy's purchasing power and growth over time. This is done by looking at the economic output of two periods and valuing each period with the same average prices and comparing the two together.On the other hand ,Nominal GDP is a macroeconomic assessment that includes current prices in its measure. The main difference between nominal GDP and real GDP is the adjustment for prices from year to year. Since nominal GDP is calculated using prices in that year and does not account for inflation, it can make comparisons from one year to another less useful. Nominal GDP is a macroeconomic assessment that includes current prices in its measure. The main difference between nominal GDP and real GDP is the adjustment for prices from year to year. Since nominal GDP is calculated using prices in that year and does not account for inflation, it can make comparisons from one year to another less useful.

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In this question, we are asked to calculate the number of years it would take to accumulate $1,000,000 if there is a plan to save $500 per month at an interest rate of 5%.

To solve this, we use the following mathematical formula:

Future value of annuity = Annuity payment * {(1+r)^n - 1}/r

Where r is the monthly interest rate and n is the number of months it will take.

From the question, we can identify the following;

Since he earns 5% interest on savings, the actual monthly interest rate will be 5%/12 = 0.4167% = 0.004167

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We substitute these values into the equation:

1,000,000 = 500 * [(1+0.004167)^n - 1]/0.004167

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To get n, we simply take the log on both sides of the equation

Log 9.334= nLog 1.004167

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