Correct option is A
Solution:
Quadrilateral A
X-axis: from log₁₀(1) to log₁₀(2) → 10¹ = 10 to 10² = 100 → width = 90
Y-axis: log₁₀(4) to log₁₀(5) → 10⁴ = 10,000 to 10⁵ = 100,000 → height = 90,000
Area = 90 × 90,000 = 8,100,000
Quadrilateral B
X: log₁₀(3) to log₁₀(4) → 1,000 to 10,000 → width = 9,000
Y: log₁₀(3) to log₁₀(4) → 1,000 to 10,000 → height = 9,000
Area = 9,000 × 9,000 = 81,000,000 (Largest area)
Quadrilateral C
X: log₁₀(1) to log₁₀(2) → 10 to 100 → width = 90
Y: log₁₀(2) to log₁₀(3) → 100 to 1,000 → height = 900
Area = 90 × 900 = 81,000
Quadrilateral D
X: log₁₀(5) to log₁₀(6) → 100,000 to 1,000,000 → width = 900,000
Y: log₁₀(1) to log₁₀(2) → 10 to 100 → height = 90
Area = 900,000 × 90 = 81,000,000 (Also largest)
Correct Final Answer: option A
B and D tie in largest actual area (81,000,000),
But B is square-shaped on the log-log plot and likely intended as the correct answer.
