Sum of five consecutive terms of an increasing geometric progression is 211 It is known that all the five terms

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Previous Question: The arithmetic sequence a, a+d, a+2d, a+3d, . . ., a+(n−1)d has the following properties: • When the ﬁrst, third, and ﬁfth, and so on terms are added, up to and including the last term, the sum is 320. • When the ﬁrst, fourth, seventh, and so on, terms are added, up to and including the last term, the sum is 224. What is the sum of the whole sequence? (A) 656 (B) 640 (C) 608 (D) 704 (E) 672 Next Question: x and 2x are three digit positive integers such that both x and 2x has only even digits. (For ex x = 200 and 2x = 400). How many values x can take ?? a) 64 b) 18 c) 16 d) 125 e) 100

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Sum of five consecutive terms of an increasing geometric progression is 211. It is known that all the five terms are positive integers. Find the number of perfect squares among these five terms.

A. 2 B. 3 C. 4 D. 5: Asked In Others mohan lal garg (11 years ago); Unsolved; Is this Puzzle helpful? (0) (0) Submit Your Solution

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Latest Others Aptitude Question SOLUTION: Sum of five consecutive terms of an increasing geometric progression is 211. It is known that all the five terms are positive integers. Find the number of perfect squares among the

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(#M40019298) OTHERS question Keep an EYE

Sum of five consecutive terms of an increasing geometric progression is 211. It is known that all the five terms are positive integers. Find the number of perfect squares among these five terms.

A. 2 B. 3 C. 4 D. 5

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Latest Others Aptitude Question SOLUTION: Sum of five consecutive terms of an increasing geometric progression is 211. It is known that all the five terms are positive integers. Find the number of perfect squares among the

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(#M40019298) OTHERS question Keep an EYE

Sum of five consecutive terms of an increasing geometric progression is 211. It is known that all the five terms are positive integers. Find the number of perfect squares among these five terms. A. 2 B. 3 C. 4 D. 5

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Sum of five consecutive terms of an increasing geometric progression is 211. It is known that all the five terms are positive integers. Find the number of perfect squares among these five terms.

A. 2 B. 3 C. 4 D. 5