Math Mcqs
- A(2 , 4) and B(x , 6) are points on a standard coordinate plane. Find x so that point M(6 , 5) is the midpoint of segment AB.
A) 4
B) 10
C) 12
D) - 12
E) - 10 - Find a positive value of y so that the distance between points A(3 , 4) and B(0 , y) is equal to 5.
A) 1
B) 4
C) 5
D) 7
E) 8 - Find the distance between points A(9 , 7) and B(1 , 1).
A) 10
B) 11
C) 12
D) 13
E) 14
- Find the midpoint of the segment defined by points C(4 , - 5) and D(-8 , 9).
A) (2 , 2)
B) (2 , -2)
C) (-2 , 2)
D) (-2 , -2)
E) (6 , 7) - Find x and y so that point M(4 , - 8) is the midpoint of the segment defined by points C(x + 1 , 0) and D(0 , y - 2).
A) (3 , - 6)
B) (8 , - 16)
C) (3 , - 16)
D) (7 , - 14)
E) (7 , 14) - A, B, C and M are points on a standard coordinate plane. M is the midpoint of segment AB and MC is perpendicular to AB. Which of these statments is (are) always true?
(I) Distance between C and B and distance between C and A are equal.
(II) Points A, B and M are collinear
(III) Distance between M and B and distance between M and A are equal.
A) (I) only
B) (II) only
C) (I) and (II) only
D) (I) , (II) and (III)
E) (III) only - A(4 , 8), M(4 , 6) and B are points on a standard coordinate plane. Find the coordinates of point B so that M is the midpoint of segment AB.
A) (0 , 4)
B) (4 , 4)
C) (0 , 0)
D) (4 , - 4)
E) (-4 , -4 ) - A(1 , 3), B(7 , 3) and M are points on a standard coordinate plane. Find the distance between A and M where M is the midpoint of segment AB.
A) 6
B) 36
C) 3
D) 8
E) 12 - Find the distance bewteen points A(-1 , -1) and (2 , 2).
A) 2 √ 3
B) 2 √ 2
C) 4
D) 6
E) 3 √ 2 - A(- 1 , - 10) and B ( 20 , - 2) are points on a standard coordinate plane. The midpoint of segment AB is
A) in Quadrant I
B) in Quadrant II
C) in Quadrant III
D) in Quadrant IV
E) on the x axis
- B
- E
- A
- C
- D
- D
- B
- C
- E
- D
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1 Respones to "Math Mcqs"
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September 25, 2016 at 9:40 AM
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