CA Foundation Exam > CA Foundation Videos > Quantitative Aptitude for CA Foundation > Arithmetic Progression & Geometric Progression
Arithmetic Progression & Geometric Progression Video Lecture | Quantitative Aptitude for CA Foundation
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FAQs on Arithmetic Progression & Geometric Progression Video Lecture - Quantitative Aptitude for CA Foundation
| 1. What is an arithmetic progression? |  |
Ans. An arithmetic progression is a sequence of numbers in which the difference between any two consecutive terms is constant. For example, 2, 5, 8, 11, 14 is an arithmetic progression with a common difference of 3.
| 2. What is a geometric progression? | |
Ans. A geometric progression is a sequence of numbers in which each term is obtained by multiplying the previous term by a constant ratio. For example, 2, 6, 18, 54 is a geometric progression with a common ratio of 3.
| 3. How do you find the nth term of an arithmetic progression? | |
Ans. To find the nth term of an arithmetic progression, you can use the formula: nth term = first term + (n-1) * common difference. For example, in the arithmetic progression 2, 5, 8, 11, the nth term can be found using the formula: nth term = 2 + (n-1) * 3.
| 4. How do you find the sum of an arithmetic progression? | |
Ans. The sum of an arithmetic progression can be found using the formula: Sum = (n/2) * (first term + last term), where n is the number of terms. Alternatively, you can use the formula: Sum = (n/2) * (2 * first term + (n-1) * common difference). For example, the sum of the arithmetic progression 2, 5, 8, 11 can be found using either formula.
| 5. How do you find the sum of a geometric progression? | |
Ans. The sum of a geometric progression can be found using the formula: Sum = (first term * (1 - common ratio^n)) / (1 - common ratio), where n is the number of terms. For example, the sum of the geometric progression 2, 6, 18, 54 can be found using this formula.
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Video Description: Arithmetic Progression & Geometric Progression for CA Foundation 2025 is part of Quantitative Aptitude for CA Foundation preparation.
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