the 8th term of an AP is zero. Prove that its 38th term is triple its 18th term.
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given 8th term of an A.P i.e, a+(8-1)d=0
a+7d=0
a=-7d
18th term is a+(18-1)d
=a+17d
=-7d+17d
=10d (from above)
38th term is a+(38-1)d
=a+37d
=-7d+37d
=30d
comparing 18th amd 38th term
t38=3(t18)
30d=3(10d)
30d=30d
hence we proved that 38th term is triple its 18th term.
a+7d=0
a=-7d
18th term is a+(18-1)d
=a+17d
=-7d+17d
=10d (from above)
38th term is a+(38-1)d
=a+37d
=-7d+37d
=30d
comparing 18th amd 38th term
t38=3(t18)
30d=3(10d)
30d=30d
hence we proved that 38th term is triple its 18th term.
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