If Money Supple is $14,500, real GDP is 30,500, and velocity of money is 2.3, then how much is the price level ?

ENGR.ECONOMIC ANALYSIS
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**Economic Concept: Calculating the Price Level Using the Quantity Theory of Money**

**Question:**

If the money supply is $14,500, real GDP is 30,500, and the velocity of money is 2.3, then how much is the price level?

**Explanation:**

To find the price level, use the Quantity Theory of Money formula:

\[ MV = PY \]

Where:
- \( M \) = Money Supply = $14,500
- \( V \) = Velocity of Money = 2.3
- \( P \) = Price Level
- \( Y \) = Real GDP = 30,500

**Calculation:**

1. Plug the values into the formula:
   \[
   14,500 \times 2.3 = P \times 30,500
   \]

2. Solve for \( P \):
   \[
   33,350 = P \times 30,500
   \]
   \[
   P = \frac{33,350}{30,500}
   \]
   \[
   P \approx 1.0934
   \]

Thus, the price level is approximately 1.0934.
Transcribed Image Text:**Economic Concept: Calculating the Price Level Using the Quantity Theory of Money** **Question:** If the money supply is $14,500, real GDP is 30,500, and the velocity of money is 2.3, then how much is the price level? **Explanation:** To find the price level, use the Quantity Theory of Money formula: \[ MV = PY \] Where: - \( M \) = Money Supply = $14,500 - \( V \) = Velocity of Money = 2.3 - \( P \) = Price Level - \( Y \) = Real GDP = 30,500 **Calculation:** 1. Plug the values into the formula: \[ 14,500 \times 2.3 = P \times 30,500 \] 2. Solve for \( P \): \[ 33,350 = P \times 30,500 \] \[ P = \frac{33,350}{30,500} \] \[ P \approx 1.0934 \] Thus, the price level is approximately 1.0934.
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