Suppose the Balance of Trade of a nation exhibits a surplus of ₹20,000 crores. The import of merchandise of the nation is half of exports of merchandise to the rest of the world. The value of exports will be
₹40,000 crores
The Balance of Trade (BoT) is a crucial component of a nation's Balance of Payments. It represents the difference between the value of a country's exports and imports of visible goods (merchandise) over a specific period.
A positive Balance of Trade indicates a surplus, meaning the value of exports exceeds the value of imports. A negative Balance of Trade indicates a deficit, meaning the value of imports exceeds the value of exports.
The formula for calculating the Balance of Trade is:
\(\text{Balance of Trade} = \text{Value of Exports of Merchandise} - \text{Value of Imports of Merchandise}\)
Let's denote the value of exports of merchandise as \(E\) and the value of imports of merchandise as \(M\).
According to the question, the Balance of Trade exhibits a surplus of ₹20,000 crores. So,
\(\text{Balance of Trade} = \text{₹}20,000 \text{ crores}\)
We are also given that the import of merchandise is half of the exports of merchandise. This can be written as:
\(M = \frac{1}{2} E\)
Now, we can substitute the given values and the relationship between imports and exports into the Balance of Trade formula:
\(20,000 = E - M\)
Substitute \(M = \frac{1}{2} E\) into the equation:
\(20,000 = E - \frac{1}{2} E\)
To solve for \(E\), combine the terms involving \(E\):
\(20,000 = \left(1 - \frac{1}{2}\right) E\)
\(20,000 = \left(\frac{2}{2} - \frac{1}{2}\right) E\)
\(20,000 = \frac{1}{2} E\)
Now, multiply both sides of the equation by 2 to isolate \(E\):
\(E = 20,000 \times 2\)
\(E = 40,000\)
So, the value of exports will be ₹40,000 crores.
If Exports \(E = \text{₹}40,000\) crores, then Imports \(M = \frac{1}{2} \times \text{₹}40,000 = \text{₹}20,000\) crores.
Balance of Trade = Exports - Imports = ₹40,000 - ₹20,000 = ₹20,000 crores.
This matches the given Balance of Trade surplus of ₹20,000 crores.
Therefore, the value of exports is ₹40,000 crores.
| Concept | Formula / Relationship | Given Value |
|---|---|---|
| Balance of Trade (BoT) | Exports - Imports | ₹20,000 crores (Surplus) |
| Relationship between Imports and Exports | Imports = 0.5 * Exports | \(M = \frac{1}{2} E\) |
| Exports (E) | To be calculated | ? |
| Imports (M) | Derived from E | ? |
Understanding the Balance of Trade is essential when studying international economics. Here are some related concepts:
A country's overall external position is reflected in its Balance of Payments, with the Balance of Trade being a significant part of the Current Account.
One among the following should be added to MPC to find the result 1 (one). Choose the correct answer:
Match List-I with List-II:
| List-I | List-II |
|---|---|
| (A) Increase in price | (I) Will lead to downward movement |
| (B) Decrease in price | (II) Will lead to upward movement |
| (C) Increase in price of substitute goods | (III) Will lead to leftward shift in demand curve |
| (D) Unfavourable taste & preference | (IV) Will lead to rightward shift in demand curve of normal goods |
Choose the correct answer from the options given below:
Which among the following is not the central problem of an economy?
If the exchange rate is ₹80 for a dollar, what would be the cost of a shirt of ₹800 in US dollars?
Match List-I with List-II:
| List-I | List-II |
|---|---|
| (A) Wealth Tax | (I) Single comprehensive indirect tax |
| (B) Income Tax | (II) Indirect Tax |
| (C) Service Tax | (III) Paper Tax |
| (D) GST | (IV) Direct Tax |
Choose the correct answer from the options given below: