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Find the midpoint of AB if A (-3,8) and B (-7,-6)


We consider two skew lines r and s in space, then

A.     For any point R of r and any point S of s the distance between R and S is constant.

B.     There is a single point R of r and a single point S of s such that the distance between R and S is minimal.

C.     There exist an infinite of points R in r and S in s such that the distance between R and S is minimal

D.     None of the above



The volume V of the parallelopiped that has u, v, w as adjacent edges is

given by: V = |u.(v × w)|. If u.(v × w) = 0, then u, v, w lie in the same

plane. Thus, find the volume of the parallelopiped formed by the followings:

u =< 1, 2, −1 >, v =< 2, −1, 2 >, w =< 2, −3, 4 >.


A triangle is formed by the lines y=x, y=2x-1 and 3y-4x=1. Find the area of the triangle


In a container there are 500 white balls, 500 black balls and 500 red balls. What is the minimum number of balls that needs to be extracted from the container in order to be sure of having at least 3 black balls?

 


We consider two skew lines r and s in space, then

A.     For any point R of r and any point S of s the distance between R and S is constant.

B.     There is a single point R of r and a single point S of s such that the distance between R and S is minimal.

C.     There exist an infinite of points R in r and S in s such that the distance between R and S is minimal

D.     None of the above


A jet heads due west at 350 km/h. It experience a 100km/h crosswind flowing in the direction N60 degreesW.Find the speed of the jet?


Direction: Tell whether the equation represents a circle, parabola, ellipse or hyperbola.


1. 3x^2+6x-5y-7=0


The normal to the parabola y2= 4ax at the point P(at2 , 2at) meets the x-axis at A. Find the equation of the locus of the midpoint of AP as t varies.


The coordinates of the ends of a focal chord of the parabola y2= 4ax are (x1, y1) and (x2, y2). Show that x1x2 = a2 and y1y2 = −4a2.


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