If m times the m^th term of an AP is equal to n times its n^th term, find the (m+n)^th term of that AP?

t_m + t_n

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t_m - t_n

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t_m * t_n

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Solution

The correct option is D
0

option (d) ,0. This is a property of an AP
eg 1, 1/2 0 is one such AP when m=1 and n=2

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Similar questions

m^{t h}

n^{t h}

(m + 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.

(m + n) t h

m

m^{t h}

n^{t h}

(m + n)^{t h}

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