Annual incomes of Amit and Veeri are in the ratio 3:2, while the ratio of their expenditure is 5:3. If at the end of the year each saves Rs 1000, the annual income of Amit is - अमित तथा वीरी की वार्षिक आय 3 : 2 के अनुपात में हैं, जबकि उनका खर्च 5 : 3 के अनुपात में है। तदनुसार, यदि उनमें, प्रत्येक की वर्ष के अंत में बचत रू 1000 हो, तो अमित की वार्षिक आय कितनी है?

Let Amit's income = 3x, Veeri's income = 2x. Amit's expenditure = 5y, Veeri's expenditure = 3y. Savings = Income - Expenditure. For both: 3x - 5y = 1000 and 2x - 3y = 1000. Solving: From second equation, 2x = 1000 + 3y, so x = 500 + 1.5y. Substituting in first: 3(500 + 1.5y) - 5y = 1000, giving 1500 + 4.5y - 5y = 1000, so -0.5y = -500, y = 1000. Then x = 500 + 1500 = 2000. Amit's income = 3x = 3 × 2000 = Rs 6000. Option A (9000) uses incorrect ratio values.