The sum of the first term of an ap is 1050 and first term is 10 find d
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S14=1050
a=10
Sn=2n[2a+(n−1)d]
1050=214[2×10+(14−1)d]
71050=[20+14d−d]
150−20=13d
130=13d
d=10
The 20th term is
a20=a+(n−1)d
=10+(20−1)10
⇒10+190
a20⇒200
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