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If the terms of one geometric progression are multiplied by the corresponding terms of another geometric progression, the sequence obtained will be in:

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Important Questions on X+2 Maths

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In a network system, each person has to include four more persons under him and such a chain should continue. The person at any level would get  1 commission per person below him in his group. If a person earns  84 , find the number of persons under him, in his group earning zero amount.
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If the nth term of AP is p and the m th term of the same AP is q, then find (m+n)th term of AP.
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Two sequences of numbers {1,4,16,64} and {3,12,48,192,} are mixed as follows: {1,3,4,12,16,48,64,192,}. One of the numbers in the mixed series is 10,48,576 . Then, the number immediately preceding it is:
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For each positive integer n, consider the set Sn defined as follows: S1={1},S2={2,3},S3={4,5,6}, and in general, Sn+1 consists of n+1 consecutive integers the smallest of which is one more than the largest integer in Sn. Then, the sum of all the integers in S21 equals.
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If a1,a2,a3,a4,,a24 are in an arithmetic progression and a1+a5+a10+a20+a24=225, then find the sum of the series a1+a2+a2++a2+a2.
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Find the sum of the 37 th bracket of the following series.(1)+7+72+73+74+75+76+77+78+79+
710++715
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If a, b, and c are positive integers, then find the product of (a+b)(b+c)(c+a).
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The sum the of ' n th' terms of two different arithmetic progression is zero. The sum of a certain number of terms (beginning with the first) of one of the progression is 386 . What is the sum of the same number of terms (from the beginning) of the second progression?