find the no. of the terms of A.P 30,28,26... so that their sum is zero.
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Let first term be a=27
And common difference be d=−3
According to question, sum is zero,
n/2[2a+(n−1)d]=0
[54+(n−1)(−3)]=0
n=19
Hence, 19 terms of AP should be taken to make sum zero.
Value of the last term
a19=a+(19−1)d
a19=27+(18)(−3)
a19=-27
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