The graph shows the total value of Country X's exports to Country Y and the total value of Country X's...

Owning The Dataset

Table 1: Text Analysis

Table 2: Chart Analysis

Key Insights

1. Year 9 had the largest gap where imports exceeded exports by \(€20\text{ million}\), the greatest import surplus in the decade.
2. Only in Years 6 and 9 did imports surpass exports, indicating rare trade imbalances.
3. Exports were notably more volatile year-to-year than imports, leading to occasional crossings.
4. Most years showed Country X exporting more than importing, suggesting a typical trade surplus.

Step-by-Step Solution

Question 1: Identifying the Year When Imports Exceeded Exports

Complete Statement:

In Year [BLANK] the total value of Country X's imports from Country Y exceeded the total value of Country X's exports to Country Y.

Breaking Down the Statement

• Statement Breakdown 1:
  • Key Phrase: imports from Country Y exceeded exports to Country Y
    • Meaning: We are looking for years when imports were greater than exports.
    • Relation to Chart: Find years on the chart where the imports line (often solid/colored) is above the exports line (often dashed/different color).
    • Important Implications: This only happens in years where the two lines cross or diverge, so compare all years.
• Statement Breakdown 2:
  • Key Phrase: In Year [BLANK]
    • Meaning: We must select a specific year from those available.
    • Relation to Chart: Identify the exact year numbers on the x-axis where imports exceed exports.
    • Important Implications: Only certain years are available as answer choices.

• What is needed: The year (from answer choices: 1, 6, or 9) where Country X's imports from Country Y exceeded its exports to Country Y.

Solution:

• Condensed Solution Implementation:
  Compare the imports and exports values for each of the answer years; pick the one(s) where imports \(\gt\) exports.
• Necessary Data points:
  For year 1: imports = ?, exports = ?; for year 6: imports = 51, exports = 49; for year 9: imports = 61, exports = 41.
  • Calculations Estimations:
    Year 6: \(51 \gt 49\) → imports exceed exports; Year 9: \(61 \gt 41\) → imports exceed exports.
  • Comparison to Answer Choices:
    Year 6 and Year 9 both fit; see which one fits the further condition in the second blank.

FINAL ANSWER Blank 1: 9

Question 2: Calculating the Difference Between Imports and Exports

Complete Statement:

by [BLANK] million euros, to the nearest 10 million euros.

Breaking Down the Statement

• Statement Breakdown 1:
  • Key Phrase: by [BLANK] million euros
    • Meaning: We are to calculate the difference: imports minus exports.
    • Relation to Chart: Look at the vertical difference between the two lines at the desired year.
• Statement Breakdown 2:
  • Key Phrase: to the nearest 10 million euros
    • Meaning: Round the found difference to the nearest 10 million euros.
    • Relation to Chart: If actual difference is 2, rounds to 0; if it's 20, it stays 20, etc.

• What is needed: The amount, rounded to the nearest 10 million euros, by which imports exceed exports in the correct year.

Solution:

• Condensed Solution Implementation:
  For both years where imports \(\gt\) exports (years 6 and 9), calculate the difference, round, and check answer choices.
• Necessary Data points:
  Year 6: \(51 - 49 = 2\); Year 9: \(61 - 41 = 20\).
  • Calculations Estimations:
    Year 6: 2 rounds to 0; Year 9: 20 rounds to 20.
  • Comparison to Answer Choices:
    Only Year 9, with a difference of 20, matches the answer choices for blank 2. Therefore, year 9 and 20 are the required answers.

FINAL ANSWER Blank 2: 20

Summary

By analyzing the years when imports exceed exports (years 6 and 9), and calculating the difference, only year 9 yields a difference (20 million euros) that matches the answer choices. Thus, year 9 and 20 million euros are the correct responses.

Question Independence Analysis

The two blanks are not independent: while there are multiple years when imports exceed exports, only one of them yields a difference that matches the answer choices for the second blank. Therefore, the answers are dependent on each other.