Here is an incomplete net for making a cube. Complete it in at least two different ways. Remember that a cube has six faces. How many faces are there in the net here? (Give two separate diagrams. If you like, you may use a squared sheet for easy manipulation).
Answer
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Hint: We know that a cube has 6 faces. We will take an example of opening a die as we know that a die is also a cube having 6 faces. First, we will add the three consecutive faces vertically from one end and then we will place that vertical face in the middle of the three faces given.
Complete step-by-step solution -
It is given in the question that we have to complete the net for making a cube in two different ways.
So, we know that a cube has 6 equal faces, it can be represented as shown below.
Basically a cube is a 3 dimensional solid shape in which all the sides of faces are equal, that is, the length, breadth and height are equal. An example of a cube is a die.
Now, here we are given an incomplete net of cube with 3 faces as shown below.
So, as we know that a cube has 6 faces, we require 3 more faces to complete this net of the cube.
Now, we will arrange 6 faces in two different ways.
The first arrangement can be made by placing the 3 squares vertically at the end and it is represented as shown below.
The second arrangement can be made by placing the 1 square on top of the middle square and 2 below it as shown below.
Therefore, we have completed the net for making cube by using two different ways.
Note: Most of the students think that the following two arrangements, (i) and (ii) are different but actually they are the same.
It is because we know that all faces of a cube are exactly equal. So, arrangement (i) and arrangement (ii) will be considered the same.
Complete step-by-step solution -
It is given in the question that we have to complete the net for making a cube in two different ways.
So, we know that a cube has 6 equal faces, it can be represented as shown below.
Basically a cube is a 3 dimensional solid shape in which all the sides of faces are equal, that is, the length, breadth and height are equal. An example of a cube is a die.
Now, here we are given an incomplete net of cube with 3 faces as shown below.
So, as we know that a cube has 6 faces, we require 3 more faces to complete this net of the cube.
Now, we will arrange 6 faces in two different ways.
The first arrangement can be made by placing the 3 squares vertically at the end and it is represented as shown below.
The second arrangement can be made by placing the 1 square on top of the middle square and 2 below it as shown below.
Therefore, we have completed the net for making cube by using two different ways.
Note: Most of the students think that the following two arrangements, (i) and (ii) are different but actually they are the same.
It is because we know that all faces of a cube are exactly equal. So, arrangement (i) and arrangement (ii) will be considered the same.
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