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QUESTION :
The sum of first n term of an A.P is 3n² + 4n .Find the 25th term.
$OLUTION :
if we puts the value of n = 1
=> S1= 3n² + 4n
=> S1 = 3× (1)²+ 4×1
=>S1 = 3 +4
=> S1 = 7 .
if we put's the value of n = 2.
=> S2 = 3n² + 4n
=> S2 = 3× (2)² + 4 × 2
=> S2 = 3 × 4 + 4 × 2
=>S2 = 12 + 8
=> S2 = 20 .
then ,we know that ( S1 = a1 = 7 ).
=> now, a2 = S2 - S1
=> a2 = 20 - 7
=> a2 = 13.
now, we will find the common difference .
=> d = a2 - a1
=> d = 13 - 7
=> d = 6.
then , after getting all this values we will find the 25th term of A.p
=> we know that the formula =>
An = a + ( n - 1 ) × d
An = 7 + ( 25 - 1 ) × 6
=> 7 + 24 × 6
=> 7 + 144
=> 151
so, the AP of 25th term is 151
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The above given answer is correct.
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