Secondary School (English Medium) (5 to 8) Class 7 - CBSE Question Bank Solutions

Find the value of:

2 × 3 × 4 ÷ 2⁰ × 3⁰ × 4⁰

Find the value of:

(8⁰ – 2⁰) × (8⁰ + 2⁰)

When a torch is pointed towards one of the vertical edges of a cube, you get a shadow of cube in the shape of ______.

Which of the following 3-dimensional figures has the top, side and front as triangles?

We can draw exactly one triangle whose angles are 70°, 30° and 80°.

Triangle with length of sides as 5 cm, 6 cm and 11 cm can be constructed.

Draw the top, side and front views of the solids given below in the figure:

Draw the top, side and front views of the solids given below in the figure:

Draw an isometric view of a cuboid 6 cm × 4 cm × 2 cm.

Find the number of cubes in the following figure and give the top, front, left side and right side view (arrow indicating the front view).

Find the number of cubes in the following figure and give the top, front, left side and right side view (arrow indicating the front view).

Find the number of cubes in the following figure and give the top, front, left side and right side view (arrow indicating the front view).

Find the number of cubes in the following figure and give the top, front, left side and right side view (arrow indicating the front view).

Find the number of cubes in the following figure and give the top, front, left side and right side view (arrow indicating the front view).

Find the number of cubes in the following figure and give the top, front, left side and right side view (arrow indicating the front view).

Find the number of cubes in the following figure and give the top, front, left side and right side view (arrow indicating the front view).

Find the number of cubes in the following figure and give the top, front, left side and right side view (arrow indicating the front view).

Indicate which pairs of angles are: Linear pairs.

Fill in the blanks:

Two angles forming a linear pair are ______

In the adjoining figure, name the following pairs of angles.

1. Obtuse vertically opposite angles
2. Adjacent complementary angles
3. Equal supplementary angles
4. Unequal supplementary angles
5. Adjacent angles that do not form a linear pair