What is the formula for the n th term of an A.P.?

a + (3n-1)d

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a + (n-1)d

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a + (n+1)d

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2a + (n-1)d

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Solution

The correct option is B
a + (n-1)d

nth term of an AP whose first term is 'a' and the common difference is d is given by " a + (n-1)d ".

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Similar questions

The formula to find out the $n^{t h}$ term of an AP is

What is the formula for the n th term of an A.P.?

n^{t h}

If $m$ times the $m^{t h}$ term of an AP is equal to $n$ times its $n^{t h}$ term, show that the $(m + n)^{t h}$ term of the AP is zero.

p^{t h}

q^{t h}

n^{t h}

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