2. ni Given that the nth term, T., of a sequence is , T, = 2n +5, find n (i) the 5th term (ii) the 8th term (iii) the lowest common multiple of the 5th and the 8th term, of the sequence. 1
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1
Answer:
Tn=Sn−Sn−1 .(1)
Now Sn=3n2+4n
∴Sn−1=3(n−1)2+4(n−1)=3n2−2n−1
∴Tn=(3n2−4n)−(3n2−2n−1), by (1)
=6n+1
∴T1=7,T2=13,T3=19,______
∴a=7,d=6.
Answered by
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Given n th term=2n+5
1) 5th term
2(5)+5=15
2) 8th term
2(8)+5=21
3)LCM of 15,21
7x3x5=105
1) 5th term
2(5)+5=15
2) 8th term
2(8)+5=21
3)LCM of 15,21
7x3x5=105
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