EWT | Academic Question

Questions
Question (1)
QN0036771
The distance of a point P(x,y) from the y-axis is called its
  • (A) ordinate
  • (B) abscissa
  • (C) origin
  • (D) coordinate plane

Correct Answer: B
Explanation:

The x-coordinate or abscissa gives the distance of the point from the y-axis.

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Question (2)
QN0036772
Which of the following represents a point on the x-axis?
  • (A) (0,y)
  • (B) (x,x)
  • (C) (x,0)
  • (D) (0,0) only

Correct Answer: C
Explanation:

Every point on the x-axis has its y-coordinate equal to zero.

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Question (3)
QN0036773
The distance between A(2,3) and B(8,11) is
  • (A) 8 units
  • (B) 9 units
  • (C) 10 units
  • (D) 12 units

Correct Answer: C
Explanation:

AB = √

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Question (4)
QN0036774
The distance between P(−3,4) and Q(5,−2) is
  • (A) 8 units
  • (B) 10 units
  • (C) 12 units
  • (D) 14 units

Correct Answer: B
Explanation:

PQ = √

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Question (5)
QN0036775
The distance of P(−8,15) from the origin is
  • (A) 15
  • (B) 17
  • (C) 19
  • (D) 23

Correct Answer: B
Explanation:

OP = √

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Question (6)
QN0036776
If A(4,0) and B(−7,0), then AB is
  • (A) 3 units
  • (B) 7 units
  • (C) 11 units
  • (D) 13 units

Correct Answer: C
Explanation:

Both points lie on the x-axis, so AB = |4−(−7)| = 11 units.

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Question (7)
QN0036777
The distance between P(0,−5) and Q(0,9) is
  • (A) 4 units
  • (B) 9 units
  • (C) 14 units
  • (D) 15 units

Correct Answer: C
Explanation:

Both points lie on the y-axis, so PQ = |−5−9| = 14 units.

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Question (8)
QN0036778
If the distance between A(3,4) and B(x,4) is 7 units, then x can be
  • (A) 10 only
  • (B) −4 only
  • (C) 10 or −4
  • (D) 7 or −7

Correct Answer: C
Explanation:

|x−3| = 7, so x = 10 or x = −4.

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Question (9)
QN0036779
The distance between A(1,2) and B(7,y) is 10 units. The possible values of y are
  • (A) 8, −4
  • (B) 10, −6
  • (C) 6, −2
  • (D) 4, −8

Correct Answer: B
Explanation:

100 = 36 + (y−2)², so (y−2)² = 64 and y = 10 or −6.

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Question (10)
QN0036780
The points A(1,2), B(5,5), and C(9,8) are
  • (A) collinear
  • (B) vertices of an equilateral triangle
  • (C) vertices of a right triangle
  • (D) vertices of an isosceles triangle

Correct Answer: A
Explanation:

AB = 5, BC = 5 and AC = 10. Since AB + BC = AC, the points are collinear.

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