the 8th term of an AP is zero. Prove that its 38th term is triple its 18th term.
Answers
Answered by
2
Hope this helps u
Please mark it as brainliest
Please mark it as brainliest
Attachments:
silu5:
please. Mark it as brainliest
Answered by
1
Let the first term be a and common difference be d.
For 8th term, n=8.
Therefore, t₈=a+(n-1)d
0=a+7d .....given t₈=0
a= -7d
Therefore, 18th term = a+17d 38th term = a+37d
= (-7d) + 17d =(-7d)+37d
= 10d = 30d
t₁₈/t₃₈ = 10d/30d = 1/3
∴3t₁₈=t₃₈
For 8th term, n=8.
Therefore, t₈=a+(n-1)d
0=a+7d .....given t₈=0
a= -7d
Therefore, 18th term = a+17d 38th term = a+37d
= (-7d) + 17d =(-7d)+37d
= 10d = 30d
t₁₈/t₃₈ = 10d/30d = 1/3
∴3t₁₈=t₃₈
Similar questions