Home
Class 10
MATHS
The sum of three consecutive terms in an...

The sum of three consecutive terms in an arithmetic progression is 6 and their product is 120. Find the three numbers.

Text Solution

Verified by Experts

The correct Answer is:
10,2,-6
Promotional Banner

Topper's Solved these Questions

  • ARITHMETIC PROGRESSIONS

    OSWAAL PUBLICATION|Exercise TEXTBOOK CORNER EXERCISE 1.1|4 Videos

  • ARITHMETIC PROGRESSIONS

    OSWAAL PUBLICATION|Exercise TEXTBOOK CORNER EXERCISE 1.2|21 Videos

  • ARITHMETIC PROGRESSIONS

    OSWAAL PUBLICATION|Exercise LONG ANSWER TYPE QUESTION-I|11 Videos

  • AREAS RELATED TO CIRCLES

    OSWAAL PUBLICATION|Exercise LONG ANSWER TYPE QUESTIONS - I|20 Videos

  • CIRCLES

    OSWAAL PUBLICATION|Exercise TEXTBOOK CORNER (EXERCISE 4.2)|13 Videos

Similar Questions

Explore conceptually related problems

The sum of four consecutive terms which are in an arithmetic progression is 32 and the ratio of the product of the first and the last term to the product to two middle terms is 7:15 . Find the number.

The sum of four consecutive terms which are in an arithmetic progression in 32 and the ratio of the product of the first and the last term to the product of two middle terms is 7:15 . Find the number.

Find three consecutive terms in an arithmetic progression whose sum is 18 and sum of their square is 140.

If the n-th term of an arithmetic progression a_(n) = 24 - 3n then its 2nd term is

The sum o the fourth and eighth terms of arithmetic progression is 24 and the sum of the sixth and tenth terms is 44. Find the first three terms of the Arithmetic progression:

IF the sum of three consecutive terms of an A.P. is 21, then first the first term.

If the n-th term of an arithmetic progression a_(n) = 24 - 3n, then its 2nd term is

If the sum of first 8 terms of an Arithmetic progression is 136 and that of first 15 terms is 465, then find the sum of first 25 terms. OR Ths sum of the 5th and 9th terms of an A.P. is 40 and the sum of the 8th and 14th term is 64. Find the sum of the first 20 terms.

If the nth term of an Arithmetic progression is 4n^(2)-1 , then the 8^(th) term is.