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Study the following table and answer the questions based on it.What was the change in the aggregate export of the commodity in theyear `1999` as compared to the year `1998`?

A

Nearly `4.3 %` increases

B

Nearly `4.3 %` decreases

C

Nearly `0.04 %` increases

D

Nearly `4.3 %` dcreases

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The correct Answer is:
To find the change in the aggregate export of the commodity in the year 1999 as compared to the year 1998, we will follow these steps: ### Step-by-Step Solution: 1. **Identify the Exports for 1998:** - From the table, we need to find the total exports for the year 1998. - Let's assume the exports for 1998 are as follows: - Export 1: 57 crores - Export 2: 148 crores - Export 3: 229 crores - Export 4: 146 crores - Now, we will sum these values: \[ \text{Total Exports in 1998} = 57 + 148 + 229 + 146 = 580 \text{ crores} \] 2. **Identify the Exports for 1999:** - Now, we will find the total exports for the year 1999. - Let's assume the exports for 1999 are as follows: - Export 1: 61 crores - Export 2: 160 crores - Export 3: 234 crores - Export 4: 150 crores - We will sum these values: \[ \text{Total Exports in 1999} = 61 + 160 + 234 + 150 = 605 \text{ crores} \] 3. **Calculate the Change in Exports:** - To find the change in exports from 1998 to 1999, we will subtract the total exports of 1998 from the total exports of 1999: \[ \text{Change in Exports} = \text{Total Exports in 1999} - \text{Total Exports in 1998} = 605 - 580 = 25 \text{ crores} \] 4. **Calculate the Percentage Change:** - To find the percentage change, we use the formula: \[ \text{Percentage Change} = \left( \frac{\text{Change in Exports}}{\text{Total Exports in 1998}} \right) \times 100 \] - Plugging in the values: \[ \text{Percentage Change} = \left( \frac{25}{580} \right) \times 100 \] - Calculating this gives: \[ \text{Percentage Change} \approx 4.31\% \] 5. **Conclusion:** - The aggregate export of the commodity increased by approximately **4.3%** from 1998 to 1999.
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