Jamb 2007 Mathematics Past Questions And Answers

Note: You Can Select Post UTME Schools Name Below The Exam Year.
1

If X = {all the perfect squares less than 40}

Y = {all the odd numbers fro, 1 to 15}. Find X ∩ Y.

  • A. {3, 9}
  • B. {9}
  • C. {9, 25}
  • D. {1, 9}
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2

Find the size of each exterior angle of a regular octagon

  • A. 51°
  • B. 45°
  • C. 40°
  • D. 36°
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3

Calculate the length of an arc of a circle diameter 14 cm, which substends an angle of 90° at the center of the circle

  • A. 7π/2 cm
  • B. 7π cm
  • C. 14π cm
  • D. 7π/4 cm
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4

A man 40 m from the foot of a tower observes the angle of elevation of the tower to be 30o. Determine the height of the tower.

  • A. 40√3/3m
  • B. 20 m
  • C. 40√3 m
  • D. 40 m
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5

In how many ways can 6 subjects be selected from 10 subjects for an examination

  • A. 218
  • B. 216
  • C. 215
  • D. 210
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6

If the lines 3y = 4x - 1 and qy = x + 3 are parallel to each other, the value of q is

  • A. -4/3
  • B. -3/4
  • C. 4/3
  • D. 3/4
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7

In a basket, there are 6 grapes, 11 bananas and 13 oranges. If one fruit is chosen at random. What is the probability that the fruit is either a grape or a banana

  • A. 6/30
  • B. 5/30
  • C. 17/30
  • D. 11/30
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8

A particle P moves between points S and T such that angles SPT is always constant of ST constant. Find the locus of P

  • A. It is a semi circle with ST as diameter
  • B. It is a perpendicular bisector of St
  • C. It is a quadrant of a circle with ST as diameter
  • D. It is a straight line perpendicular to ST
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9

Simplify \(\frac{3}{5} \div \left(\frac{2}{7} \times \frac{4}{3} \div \frac{4}{9}\right)\)

  • A. 4/5
  • B. 7/10
  • C. 6/6
  • D. 21/6
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10

Find the value of \(\frac{tan 60^o - tan 30^o}{tan 60^o + tan 30^o}\)

  • A. \(\frac{4}{\sqrt{3}}\)
  • B. \(\frac{2}{\sqrt{3}}\)
  • C. 1
  • D. \(\frac{1}{2}\)
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