find the sum of first 35 terms of an AP 11, 5, -1
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Step-by-step explanation:
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Answer:
2310
Step-by-step explanation:
a 2
=2 and a 7
=22 and n=35
We know that,
a 2
=a+d=2...(i)
and a 7
=a+6d=22...(ii)
Solving the linear equation (i) and (ii), we get
a+d−a−6d=2−22
⇒−5d=−20
⇒d=4
Putting the value of d in equation. (i), we get
a+4=2
⇒a=2−4=−2
Now, we have to find the sum of first 35 terms.
S n
= 2n
[2a+(n−1)d]
⇒S 35
= 235
[2×(−2)+(35−1)4]
⇒S 35
= 2
35 [−4+34×4]
⇒S 35
=35[−2+34×2]
⇒S 35
=35[66]
⇒S 35=2310
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