Please select a subject first
Advertisements
Advertisements
In a quadrilateral HOPE, PS and ES are bisectors of ∠P and ∠E respectively. Give reason.
Concept: undefined >> undefined
ABCD is a trapezium such that AB || CD, ∠A : ∠D = 2 : 1, ∠B : ∠C = 7 : 5. Find the angles of the trapezium.
Concept: undefined >> undefined
Advertisements
In the following figure, AB || DC and AD = BC. Find the value of x.

Concept: undefined >> undefined
Construct a trapezium ABCD in which AB || DC, ∠A = 105°, AD = 3 cm, AB = 4 cm and CD = 8 cm.
Concept: undefined >> undefined
Construct a trapezium RISK in which RI || KS, RI = 7 cm, IS = 5 cm, RK = 6.5 cm and ∠I = 60°.
Concept: undefined >> undefined
Construct a trapezium ABCD where AB || CD, AD = BC = 3.2 cm, AB = 6.4 cm and CD = 9.6 cm. Measure ∠B and ∠A.

[Hint: Difference of two parallel sides gives an equilateral triangle.]
Concept: undefined >> undefined
In a solid if F = V = 5, then the number of edges in this shape is ______.
Concept: undefined >> undefined
Which of the following cannot be true for a polyhedron?
Concept: undefined >> undefined
If a solid shape has 12 faces and 20 vertices, then the number of edges in this solid is ______.
Concept: undefined >> undefined
If the sum of number of vertices and faces in a polyhedron is 14, then the number of edges in that shape is ______.
Concept: undefined >> undefined
Euler’s formula is true for all three-dimensional shapes.
Concept: undefined >> undefined
A polyhedron can have 10 faces, 20 edges and 15 vertices.
Concept: undefined >> undefined
Complete the table given below:
| S.No | Solid | Shape of Solid |
Number of faces F |
Number of Verticles V |
Number of edges E |
F + V | E + 2 |
| a. | Cuboid | ![]() |
|||||
| b. | Triangular Pyramid |
![]() |
|||||
| c. | Square Pyramid |
![]() |
|||||
| d. | Rectangular Pyramid |
![]() |
|||||
| e. | Pentagonal Pyramid |
![]() |
|||||
| f. | Hexagonal Pyramid |
![]() |
|||||
| g. | Triangular Prism |
![]() |
|||||
| h. | Square Prism |
![]() |
|||||
| i. | Cube | ![]() |
|||||
| j. | Pentagonal Prism |
![]() |
|||||
| k. | Octagonal Prism |
![]() |
|||||
| l. | Heptagonal Prism |
![]() |
Concept: undefined >> undefined
Look at the shapes given below and state which of these are polyhedra using Euler’s formula.

Concept: undefined >> undefined
Look at the shapes given below and state which of these are polyhedra using Euler’s formula.

Concept: undefined >> undefined
Look at the shapes given below and state which of these are polyhedra using Euler’s formula.

Concept: undefined >> undefined
Look at the shapes given below and state which of these are polyhedra using Euler’s formula.

Concept: undefined >> undefined
Look at the shapes given below and state which of these are polyhedra using Euler’s formula.

Concept: undefined >> undefined
Look at the shapes given below and state which of these are polyhedra using Euler’s formula.

Concept: undefined >> undefined
Look at the shapes given below and state which of these are polyhedra using Euler’s formula.

Concept: undefined >> undefined












