Math, asked by dakshu1583, 11 months ago

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Answered by Anonymous
1

tn= a + (n - 1)d \\ tm = a + (m - 1)d
By given condition
 na + n(n - 1)d= am + m(m - 1)d \\ an +  {n}^{2}d  - nd = am +  {m}^{2}d - md \\ am - an +  {m}^{2}d   -  { {n}^{2}d  + nd - md = }0 \\ a(m - n) + (m + n)(m - n)d - (m - n)d = 0
divide equation by m-n
a + (m + n)d  - d= 0 \\ a + (m + n - 1)d = 0
Hence proved
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