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The polynomial x3-3x2-4x is divisible by?


A. x+2


B. x+4


C.x2


D. x+1


The solutions to the inequality ( [(x1/2)(x-5)] / lx-7l )>0 are all the x elements of R such that?


A. x>0 and x


Which of the following statements is correct according the equation: x2-3.27x+215=0


A. x=26 and x=28 are soluttions


B.x=25 and x=29 are solutions


C. the equation has one and only one solution


The solutions to the inequality (2x+3)1/2 >lxl exist within which interval?

A. the interval -3/2<x<-1

B. the interval -x>3/2

C. the interval -3/2<x<3



Graphs of the two functions y=2x and y=(1/2)x

A. Intersect at a point of negative abscissa

B. Intersect at a point of positive abscissa

C. Don't intersect

D. Intersect at a point of zero abscissa


How many solutions exist for the equation: x-4=3(2-x)1/2 ?

A. none

B. exactly one

C. exactly two

D. more than two


Which of the following pairs of lines are parallel?

A.y=2x-4y and y=3x+5

B.6x+3y=1 and 4x+2y=1

C.x=3 and y=-4

D.3x-2y=5 and 2x+3y= 4


Evaluate α given that α= [log(e2elog2)/2]1/2 .



Assume that the sum of 100 integers n1, n2, .... is greater than 100. So

A. All the numbers n1, n2, .... have to be greater than or equal to 1.

B. If one of the numbers n1, n2, .... is lower or equal to -100, so at least one of the remaining numbers must be greater than 2

C. If between the numbers n1, n2, .... there is 99, then all others must be greater than or equal to 1

D. None of the above



Assume that the sum of 100 integers n1, n2, .... is greater than 100. So

A. All the numbers n1, n2, .... have to be greater than or equal to 1.

B. If one of the numbers n1, n2, .... is lower or equal to -100, so at least one of the remaining numbers must be greater than 2

C. If between the numbers Solutions of the inequality [(4x2-3x-1)^1/2]>= 2x-3 are?