2 6, 18794 2 08

1.	2 6, 18794 2 08
Answer» 23=6 63=18 183=54 Thus we can conclude that the ratio of any term with the previous term is 3. The first term of this series is 2 The second term of this series is 23 The third term of this series is 233 Thus we can write the general term of this series nth term=2(3^(n-1)) so putting 8 in place of n we get 2(3^7)=4374 P.S. this type of series is called ageometric progression.

Answer»

2*3=6

6*3=18

18*3=54

Thus we can conclude that the ratio of any term with the previous term is 3.

The first term of this series is 2

The second term of this series is 2*3

The third term of this series is 2*3*3

Thus we can write the general term of this series nth term=2*(3^(n-1))

so putting 8 in place of n we get

2*(3^7)=4374

P.S. this type of series is called ageometric progression.

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