Mensuration worksheet for class 8

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CBSE worksheets for Mensuration worksheet for class 8 in PDF for free download. Maths worksheets for class 8 CBSE includes worksheets on Mensuration as per NCERT syllabus. CBSE class 8 worksheets as PDF for free download Mensuration worksheets. Users can download and print the worksheets on class 8 Mathematics Mensuration for free.

Download Mensuration worksheet for class 8

Mensuration worksheet for class 8 Important Topics

  • Introduction
  • Let us Recall
  • Area of Trapezium
  • Area of a General Quadrilateral
  • Area of a Polygon
  • Solid Shapes
  • Surface Area of Cube, Cuboid and Cylinder
  • Volume of Cube, Cuboid and Cylinder
  • Volume and Capacity

Mensuration worksheet for class 8

NCERT Class 8 Mathematics Solved Worksheets

  • Chapter 1: Rational Numbers
  • Chapter 2: Linear Equations in One Variable
  • Chapter 3: Understanding Quadrilaterals
  • Chapter 4: Practical Geometry
  • Chapter 5: Data Handling
  • Chapter 6: Squares and Square Roots
  • Chapter 7: Cubes and Cube Roots
  • Chapter 8: Comparing Quantities
  • Chapter 9: Algebraic Expressions and Identities
  • Chapter 10: Visualising Solid Shapes
  • Chapter 11: Mensuration
  • Chapter 12: Exponents and Powers
  • Chapter 13: Direct and Inverse Proportions
  • Chapter 14: Factorisation
  • Chapter 15: Introduction to Graphs
  • Chapter 16: Playing with Numbers

CBSE Worksheets for Class 8 Mathematics in PDF

Volume of Cube, Cuboid and Cylinder

Amount of space occupied by a three dimensional object is called its volume. Try to compare the volume of objects surrounding you. For example, volume of a room is greater than the volume of an almirah kept inside it. Similarly, volume of your pencil box is greater than the volume of the pen and the eraser kept inside it. Can you measure volume of either of these objects? Remember, we use square units to find the area of a region. Here we will use cubic units to find the volume of a solid, as cube is the most convenient solid shape (just as square is the most convenient shape to measure area of a region).

For finding the area we divide the region into square units, similarly, to find the volume of a solid we need to divide it into cubical units.

Area of Trapezium

Nazma owns a plot near a main road unlike some other rectangular plots in her neighbourhood, the plot has only one pair of parallel opposite sides. So, it is nearly a trapezium in shape. Can
you find out its area? Let us name the vertices of this plot as
shown in  By drawing EC || AB, we can divide it into two parts, one of rectangular shape and the other of triangular shape, (which is right angled at C),

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