Which term of GP 2,8,32 is 2048
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Answer: 6th
Step-by-step explanation:
The common ratio = r = 8/2 =32/8 = 4
a = The first term = 2
The nth term = 2048 = a*(r^n-1)
= 2048 = 2*(4^n-1)
= 1024 = 4^n-1
= 4^5 = 4^n-1
As the bases are equal , their indices are also equal.
5 = n-1
n = 5+1 =6
2048 occupies the 6th position in the G.P
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