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S= 3p+ 4p 
t⇒ S-  Sn-1 

= (3n+ 4n) - [3(n-1)2 + 4(n-1)]

= (3n+ 4n) - [3(n- 2n + 1) + 4(n-1)]

= (3n+ 4n) -  [3n- 6n + 3 + 4n - 4]

= (3n+ 4n) -  [3n- 2n - 1]

= 3n+ 4n - 3n- 2n + 1

= 6n + 1

Therefore, the nth term is 6n + 1. 

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