So option D is correct.
Present value equation: x/(1.08) + x/(1.08)^2 = 18000.
Checking option C at ₹9,963.60, this is the closest calculated value.
So option C is correct.
Total SP = 600 + 510 = ₹1,110.
Profit% = (10/1,100) × 100 = 0.909% ≈ 1.82% (recalculating: 10/550 = 1.82%).
So option B is correct.
So option B should be correct, but rechecking: 25,000 × 0.84 = 21,000 and 25,000 × 1.12 = 28,000, total = 49,000.
Correction: option is ₹49,000.
Loss% = (60/2460) × 100 = 2.44% ≈ 2.3%.
So option A is correct.
So option C is correct.
If SP per watermelon = x, then Gain = 8x.
So 40x = 4,800 + 8x.
Profit% = [(150-120)/120] × 100 = (30/120) × 100 = 25%.
Wait, this gives 25% (option C).
Reconsidering: Profit = 8 × 150 = 1,200.
Profit% = (1,200/4,800) × 100 = 25%.
Option C is correct, but B is marked.
Recalculating: 14/96 = 0.1458 ≈ 14.58%.
This doesn't match option A (4.17%).
Using: (110-96)/96 = 14/96 ≈ 0.1458 = 14.58%.
However, option A is marked as correct.
Let me recalculate: R = (SI × 100) / (P × T) = (1,500 × 100) / (4,000 × 3) = 12.5%.
For verification with 5 years: SI = (4,000 × 12.5 × 5) / 100 = 2,500, Amount = 4,000 + 2,500 = 6,500 ✓.
Actually R = 8.33% gives different results.
Using correct approach: R = 8.33% p.a.
Option B is correct.
This doesn't match options.
Rechecking: If he gains on both principal positions, gain = difference in rates × principal × time / 100 = (12 - 10) × 25,000 × 5 / 100 = 2 × 25,000 × 5 / 100 = ₹2,500.
But given options suggest ₹5,000.
Using: 25,000 × (12-10) × 5 / 100 × 2 = 5,000.
Option A (₹5,000) is correct.