The sum of 'n' term of AP is 24,21,18,....is 108. Find 'n'
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Answered by
1
HERE IS YOUR ANSWER,
Sn=n/2[2a+(n-1)d]
108=n/2[2(24)+(n-1)-3]
108=n/2[48-3n+3]
108=n/2[51-3n]
108×2=n(51-3n)
216=51n-3n^2
51n-3n^2-216 × -
3n^2-51n+216
Factorize this eqn.
After factorization we get the roots 10 and 7
THEREFORE n=10 or 7
HOPE THIS HELP YOU ❤️
PLEASE MARK THIS AS BRAINLIEST ❤️
Sn=n/2[2a+(n-1)d]
108=n/2[2(24)+(n-1)-3]
108=n/2[48-3n+3]
108=n/2[51-3n]
108×2=n(51-3n)
216=51n-3n^2
51n-3n^2-216 × -
3n^2-51n+216
Factorize this eqn.
After factorization we get the roots 10 and 7
THEREFORE n=10 or 7
HOPE THIS HELP YOU ❤️
PLEASE MARK THIS AS BRAINLIEST ❤️
Answered by
4
What's a ?
=> a is the first term of the AP .
What's d ?
=> d is the common difference between the terms.
AP stands for Arithmetic Progressions.
How to write an Arithmetic Progression with the help of first term 'a' and common difference 'd'?
=> Arithmetic Progression -
a , a+d , a+2d , a+3d , a+4d ...
What is an Arithmetic Progression?
A sequence whose terms increase or decrease by fix number is called arithmetic progression.
And this fix number is - 'd' aka common difference between the terms.
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