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23. Prove tha...

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23. Prove that nth terms of an ap cannot be n²+1.Give justification

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n^{t h}

A P

n^{2} + 1 .

Justify the statement.

m

m^{t h}

term of an AP is equal to n times the

n^{t h}

term to prove that

(m + n)^{t h}

T_{m,} T_{m + n}

T_{m - n}

are respectively the

m t h, (m + n) t h

(m - n) t h

terms of an AP, then prove that

T_{m + n} + T_{m - n} = 2 T_{m}

Q. If m times the mth term of an AP is equal to n times the nth term prove that (m+n)th term of AP is 0

Q. If the nth term of a progression be a linear expression in n then prove that this progression is an AP.

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