find the sum of an AP 98+93.....up to 15
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Arithmetic Progressions :-
Arithmetic progression is a series of numbers with a common difference 'd'.
Given series,
98,93,88 ... 15 terms
Given :-
- Common Difference :- -5
2.Firat Term :- 98
To Find:-
Sum of 15 terms.
Answer:-
945 is the sum of series.
Formula Used :-
Sn=n/2(2a+(n-1)d)
Step By Step Explaination :-
=>Sn=15/2(2(98)+(15-1)(-5)))
=>Sn=15/2(196+(14x(-5)))
=>Sn= 15/2(196-70)
=>Sn=15/2x126
=>Sn=15x63
=>S15=945
So,the sum of Series is 945 .
CORRECTION OF QUESTION:-
Find the sum of series in A.P,
=> 98,93,.......upto 15 terms...
→n-th term of A.P
=> An=a+(n-1)d
Next Topic after Arithmetic Progression is Geometric Progression !!
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