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Area problems


  • 1. The perimeter and the breadth of a rectangle are 60 cm and 14 cm respectively. Find its area (in cm²)

  • Options
  • A. 112
  • B. 448
  • C. 224
  • D. 336
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  • 2. The area of a square is 100 sq cm, find length of its diagonal?

  • Options
  • A. 10?2 cm
  • B. 10 cm
  • C. 20 cm
  • D. 20?2 cm
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  • 3. If the radius of a circle is increased by 14% its area increases by

  • Options
  • A. 28 percent
  • B. 29.96 percent
  • C. 14 percent
  • D. 14.98 percent
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  • 4. In an equilateral triangle of side 24 cms, a circle is inscribed touching its sides. The area of the remaining portion of the triangle is equal to

  • Options
  • A. 36.6 sq. cm
  • B. 54.2 sq. cm
  • C. 72.8 sq. cm
  • D. 98.5 sq. cm
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  • 5. One of the internal angle of a rhombus is 60° and length of its shorter diagonal is 8 cm. What is the area of the rhombus?

  • Options
  • A. 64?3 sq cm
  • B. 32?2 sq cm
  • C. 64?2 sq cm
  • D. 32?3 sq cm
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  • 6. The area of the largest triangle that can be inscribed in a semicircle of radius 6m is

  • Options
  • A. 36 sq.m
  • B. 72 sq.m
  • C. 18 sq.m
  • D. 12 sq.m
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  • 7. The area of a rectangle in 60 sq.cm and its perimeter is 34 cm, then the length of the diagonal is

  • Options
  • A. 17 cm
  • B. 11 cm
  • C. 15 cm
  • D. 13 cm
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  • 8. The length of the diagonal and the breadth of a rectangle are 17 cm and 8 cm respectively. Find its perimeter (in cm).

  • Options
  • A. 92
  • B. 46
  • C. 42
  • D. 84
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  • 9. The length of the base of an isosceles triangle is 2x2y+4z, and its perimeter is 4x2y+6z. Then the length of each of the equal sides is

  • Options
  • A. x+y
  • B. x+y+z
  • C. 2(x+y)
  • D. x+z
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  • 10. The least number that must be subtracted from 1294 so that the remainder when divided by 9, 11, 13 will leave in each case the same remainder 6 is:

  • Options
  • A. 2
  • B. 3
  • C. 1
  • D. 4
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