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Is 0 a term of the AP 31, 28, 25, …? Justify your answer. |
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Answer» Let 0 be the nth term fo given AP.i.e., `a_(n)=0`. Given that, first term `a = 31`, common difference, `d=28-31= -3` The nth terms of an Ap, is ` " " a_(n)=a +(n-1)d` ` implies 0=31+(n-1)(-3)` `implies 3(n-1)=31` ` implies n-1=(31)/(3)` ` :. n=(31)/(3)+1=(34)/(3)=11(1)/(3)` Since, n should be positive integer. So, 0 is not a term of the given AP. |
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