Find the missing terms in the following geometric sequence.
2 answers:
Answer: D. 36, 108
Step-by-step explanation:
In the geometric series the ratio of two consecutive term is constant and this ratio is called the common ratio,
Let n be the common ratio of the given series,
Then the GP will be,
12, 12×n, 12×n×n, 324,
Again by the definition of Geometric series,
Thus, the required series is,
12, 12×3, 36×3, 324
= 12, 36, 108, 324
⇒ Option D is correct.
Answer:
The correct option is d. 36, 108
Explanation:
We are given the below series:
12,___, ___, 324
In geometric series every number after the first is found by multiplying the previous term by a fixed number.
The given series can be written as:
Therefore, the option d. 36, 108 is correct
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