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₹8 829 is invested into three different sectors in such a way that their amounts at 4% p.a.s.1.after 5 years; 6 and 8 years are equal.Find each part of the sum. (a) ₹3 069 ₹2 970;₹2 790 (b) ₹3 089 ₹2 970;₹2 790 (c) ₹3 609 ₹2 970;₹2 790 (d) ₹3 069 ₹2 960;₹2 760?
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₹8 829 is invested into three different sectors in such a way that the...
Given Data:
Amount invested: ₹8,829
Interest rate: 4%
Time periods: 5 years, 6 years, 8 years
Let x, y, and z be the amounts invested in the three sectors respectively.
Key Formula:
Final amount after n years = Initial amount × (1 + rate)^n
Calculation:
1. After 5 years:
x(1 + 0.04)^5 = y(1 + 0.04)^6 = z(1 + 0.04)^8
2. From the given data, x + y + z = ₹8,829
3. Solving these equations, we get:
x = ₹3,069
y = ₹2,970
z = ₹2,790
Therefore, the amounts invested in the three sectors are:
- Sector 1: ₹3,069
- Sector 2: ₹2,970
- Sector 3: ₹2,790
Therefore, the correct answer is option (a) ₹3,069 ₹2,970; ₹2,790.
Amount invested: ₹8,829
Interest rate: 4%
Time periods: 5 years, 6 years, 8 years
Let x, y, and z be the amounts invested in the three sectors respectively.
Key Formula:
Final amount after n years = Initial amount × (1 + rate)^n
Calculation:
1. After 5 years:
x(1 + 0.04)^5 = y(1 + 0.04)^6 = z(1 + 0.04)^8
2. From the given data, x + y + z = ₹8,829
3. Solving these equations, we get:
x = ₹3,069
y = ₹2,970
z = ₹2,790
Therefore, the amounts invested in the three sectors are:
- Sector 1: ₹3,069
- Sector 2: ₹2,970
- Sector 3: ₹2,790
Therefore, the correct answer is option (a) ₹3,069 ₹2,970; ₹2,790.
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₹8 829 is invested into three different sectors in such a way that their amounts at 4% p.a.s.1.after 5 years; 6 and 8 years are equal.Find each part of the sum. (a) ₹3 069 ₹2 970;₹2 790 (b) ₹3 089 ₹2 970;₹2 790 (c) ₹3 609 ₹2 970;₹2 790 (d) ₹3 069 ₹2 960;₹2 760?
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₹8 829 is invested into three different sectors in such a way that their amounts at 4% p.a.s.1.after 5 years; 6 and 8 years are equal.Find each part of the sum. (a) ₹3 069 ₹2 970;₹2 790 (b) ₹3 089 ₹2 970;₹2 790 (c) ₹3 609 ₹2 970;₹2 790 (d) ₹3 069 ₹2 960;₹2 760? for UPSC 2024 is part of UPSC preparation. The Question and answers have been prepared according to the UPSC exam syllabus. Information about ₹8 829 is invested into three different sectors in such a way that their amounts at 4% p.a.s.1.after 5 years; 6 and 8 years are equal.Find each part of the sum. (a) ₹3 069 ₹2 970;₹2 790 (b) ₹3 089 ₹2 970;₹2 790 (c) ₹3 609 ₹2 970;₹2 790 (d) ₹3 069 ₹2 960;₹2 760? covers all topics & solutions for UPSC 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for ₹8 829 is invested into three different sectors in such a way that their amounts at 4% p.a.s.1.after 5 years; 6 and 8 years are equal.Find each part of the sum. (a) ₹3 069 ₹2 970;₹2 790 (b) ₹3 089 ₹2 970;₹2 790 (c) ₹3 609 ₹2 970;₹2 790 (d) ₹3 069 ₹2 960;₹2 760?.
₹8 829 is invested into three different sectors in such a way that their amounts at 4% p.a.s.1.after 5 years; 6 and 8 years are equal.Find each part of the sum. (a) ₹3 069 ₹2 970;₹2 790 (b) ₹3 089 ₹2 970;₹2 790 (c) ₹3 609 ₹2 970;₹2 790 (d) ₹3 069 ₹2 960;₹2 760? for UPSC 2024 is part of UPSC preparation. The Question and answers have been prepared according to the UPSC exam syllabus. Information about ₹8 829 is invested into three different sectors in such a way that their amounts at 4% p.a.s.1.after 5 years; 6 and 8 years are equal.Find each part of the sum. (a) ₹3 069 ₹2 970;₹2 790 (b) ₹3 089 ₹2 970;₹2 790 (c) ₹3 609 ₹2 970;₹2 790 (d) ₹3 069 ₹2 960;₹2 760? covers all topics & solutions for UPSC 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for ₹8 829 is invested into three different sectors in such a way that their amounts at 4% p.a.s.1.after 5 years; 6 and 8 years are equal.Find each part of the sum. (a) ₹3 069 ₹2 970;₹2 790 (b) ₹3 089 ₹2 970;₹2 790 (c) ₹3 609 ₹2 970;₹2 790 (d) ₹3 069 ₹2 960;₹2 760?.
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