In an A.P. the Sn= n²p and Sm =m²p,m not equal to n then, prove that Sp= p³​

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Q.60 : If Sm = m²p and Sn = n²p, where m ≠ n in an AP then prove that Sp = p³ Q.60 : If Sm = m²p and Sn = n²p, where m ≠ n in an AP then prove that Sp = p³
In an AP, if S_n=n^2and S_m=m^2 p, m ≠ n, then prove that S_p=p^3. (W) In an AP, if S_n=n^2and S_m=m^2 p, m ≠ n, then prove that S_p=p^3. (W)
If in an A.P. the sum of m terms is equal to n and the sum of n terms is equal to m,then prove that If in an A.P. the sum of m terms is equal to n and the sum of n terms is equal to m,then prove that
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If in an A.P. `S_n=n^2q\ a n d\ S_m=m^2q ,\ w h e r e\ S_r` denotes the sum of `r` terms of th If in an A.P. `S_n=n^2q\ a n d\ S_m=m^2q ,\ w h e r e\ S_r` denotes the sum of `r` terms of th
In an A.P. Sn denotes the sum to first n terms, if Sn = n2p and Sm = m2p (m ≠ n) prove that Sp = p3. In an A.P. Sn denotes the sum to first n terms, if Sn = n2p and Sm = m2p (m ≠ n) prove that Sp = p3.
If S_n = n^2 p and S_m = m^2 p, m ≠ n, in an A.P., prove that S_p = p^3 . If S_n = n^2 p and S_m = m^2 p, m ≠ n, in an A.P., prove that S_p = p^3 .
Sm:Sn=m²:n² then calculate tm:tn Sm:Sn=m²:n² then calculate tm:tn