find the first two terms of the sequence Sn = n^2 (n+1)
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Answered by
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Sn= n^2(n+1)
put n = 1
S1=1^2(1+1)
= 1 * 2
S1 =2
S1 means sum first no.
therefore
S1=a1=first term of sequence =3
a1 =3
now
put n=2
S2=2^2(2+1)
=4*3
S2=12
(S2 = a1 + a2)
a1+a2= 12
(a1= ²)
2+a2=12
a2=12-2
=10
hence a1 = 2
a2 = 10
Hope this would had helped you
have good day
sorry for mistake
put n = 1
S1=1^2(1+1)
= 1 * 2
S1 =2
S1 means sum first no.
therefore
S1=a1=first term of sequence =3
a1 =3
now
put n=2
S2=2^2(2+1)
=4*3
S2=12
(S2 = a1 + a2)
a1+a2= 12
(a1= ²)
2+a2=12
a2=12-2
=10
hence a1 = 2
a2 = 10
Hope this would had helped you
have good day
sorry for mistake
Saatwiik:
I m also supposed to be studying
Answered by
0
S1 = A1 = 1 (1+1) = 2
S2 = A1 + A2 = 4 (2+1) = 4×3 = 12
A1 + A2 = 12
so, A2 = 12-2 = 10
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