Given below are the money NNP and Price Index \((1929\) base) for 1929 and \(1933:\) $$ \begin{array}{llc} & \begin{array}{l} \text { Money NNP } \\ \text { (billions of current dollars) } \end{array} & \begin{array}{c} \text { Price } \\ \text { Index } \end{array} \\ 1929 & \$ 96 & 100 \\ 1933 & \$ 48 & 75 \end{array} $$ a) What is the real NNP in 1933 using 1929 as a base? b) What is the real NNP in 1929 using 1933 as a base?

Short Answer

Expert verified
a) The real NNP in 1933 using 1929 as a base is \$64 billion. b) The real NNP in 1929 using 1933 as a base is \$72 billion.

Step by step solution

01

To find the real NNP in 1933 using 1929 as a base, we will use the formula mentioned above: \( Real \ NNP = \frac{Money \ NNP \times Base \ Year \ Price \ Index}{Other \ Year \ Price \ Index} \) Plugging in the values: \( Real \ NNP_{1933} = \frac{48 \times 100}{75} \) Calculating the value: \( Real \ NNP_{1933} = \$ 64 \ billion \) The real NNP in 1933 using 1929 as a base is $64 billion. #b) Real NNP in 1929 using 1933 as a base#

To find the real NNP in 1929 using 1933 as a base, we will again use the formula: \( Real \ NNP = \frac{Money \ NNP \times Base \ Year \ Price \ Index}{Other \ Year \ Price \ Index} \) This time, we have: \( Real \ NNP_{1929} = \frac{96 \times 75}{100} \) Calculating the value: \( Real \ NNP_{1929} = \$ 72 \ billion \) The real NNP in 1929 using 1933 as a base is $72 billion.

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Most popular questions from this chapter

Given the following figures: $$ \begin{array}{ll} \text { Total income } & \frac{\text { Year } 1}{\$ 400 \text { billion }} & \frac{\text { Year } 6}{\$ 550 \text { billion }} \\ \text { Price index } & 1.00 & 1.00 \end{array} $$ find the increase in real income from Year 1 to Year \(6 .\)

What are 'withdrawals' from, and 'injections' into the income -expenditure flow?

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What is the purpose of the National Accounts?

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