If (a × b)(c × d) = (e × f); (c × d)(e × f) = (a × b) and (e × f)(a × b) = (c × d) where a, b, c, d, e and f are nonzero integers, then the sum of all the possible values of (a + b + c + d + e + f) is
A total of 501 digits are used to number the pages of a book as 1,2,3,4.. so on. which one of the following is a factor of total number of pages in the book?
i have the solution but no help. pls someone try. thanks
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Let us assume that the earth becomes a cube. What is the ratio of the minimum distances that a person has to travel along the surface to get to a point diagonally opposite on the cuboidal earth to the distance that he would travel on the spherical one. (Assume that the length of a side of the new earth is the radius of the earlier one.) -@A
Let n be a positive integer. Let k be the number which needs to be subtracted from n to get the nearest perfect square less than or equal to n and let l be the number which needs to be added to n to get the nearest perfect square more than or equal to n. If (n – kl) has p number of factors then which of the following is definitely true?
Guys please chk this question, I want to know is there any standard approach, some funda, to solve, or we use headbanging? :banghead: I have this strong feeling, may be i heard from somebody, similar ques, on easier grounds though, was there in CAT12. not sure
The first two terms of a series are 'a' and 'b' respectively, (a, b > 0) and thereafter, every subsequent term is the average of the previous two terms. What is the 12th term of this series?
a (171a + 341b)/512
b (343a + 681b)/1024
c (341a + 683b)/1024
d (683a + 1365b)/2048
Need a shorter method for this. So plz post explntns! thnx 😃
Suppose for any positive integer n, s(n) is the remainder when n is divided by 19. Find the number of pairs of integers (a,b), such that 1≤a≤b≤18, and for all k=1,2,...,18
What is the number of times in a day 1. When the hands of the clock are at 0* 2. When the hands of the clock are at 180* 3. When the hands of the clock are at 90* 4. When the hands of the clock are at 10*
There are some coplanar straight lines meeting at a point. The angle between consecutive lines are x0, 2x0, 3x0, ···, nx0. If the minimum angle is 24°, then the value of n may be
Two soccer teams are playing inside an arena which can hold up to 3000 fans. As they were arriving, the fans were asked which team they wanted to win. 5/14 of the fans wanted team A to win the game, and 9/15 of the fans wanted team B to win. If nobody wanted both teams to win, what is the most number of people that were at the game that did not care which team won?