|
|
#1 (permalink) |
|
Within my grasp!
![]() ![]() Join Date: Jun 2005
Posts: 190
![]() |
Arithmetic mean
If the average (arithmetic mean) of x, y, z, 5, and 7 is 8,
which of the value for x = 1? I The median of the five numbers cannot be 5 II At least one of x, y and z is greater than 9 III The range of the five numbers is 2 or more (A) I only (B) II only (C) III only (D) I and III (E) II and III Can anyone help? SPOILER: OA: E |
|
|
|
|
|
#2 (permalink) |
|
Within my grasp!
![]() ![]() Join Date: Feb 2009
Posts: 135
![]() |
okay , i`ll think i have the solution ...
first x+y+z+5+7=8*5=40 so x+y+z = 28 our condition was that x=1 so x+y = 27 so these two variables could be positive...or one is positive and the other is negative... 1. why not lets say our five numbers would be -7 ,1,5,7, 34 in this case 5 would be our median .. so it is possible ... so 1 aint true 2. like i said y and z could be both possible or one positive and one negative case a) both positive then for example 12+15 =27 or 10 + 17, or 5+22 as u can seein every case one number is greater than 9 case b ) if one is negative then the other has to be bigger than 9 to add up to 27!!! so 2 is true!!! 3) for the last get agree with the statement that range is more than 2 but ...i dont kno a way where it should be 2 ... thats all i can say so far .. hope it helped |
|
|
|
Contact TestMagic TestMagic Forums Archive Privacy Statement
TestMagic Locations
Legal
Privacy
SEO by vBSEO 3.2.0
Copyright © 2009 TestMagic
Ad Management by RedTyger