
The shape of a geometry box is
$
(a){\text{ rectangle}} \\
(b){\text{ circle}} \\
(c){\text{ square}} \\
(d){\text{ cuboid}} \\
$
Answer
603.6k+ views
Hint: In this question we have to comment on the shape of the geometry box. The diagrammatic representation of the geometry box will help us to understand the right figure of the geometry box.
Complete step-by-step answer:
As we know that the geometry box has length, width and height. It is a closed box as shown in the figure.
So it has six faces as shown in figure and the values of length, width and height are different so we know if the values of the sides are different then it forms a cuboid as shown in the figure.
A cuboid has six faces with different length, width and height.
Hence option (D) is correct.
Note: Whenever we face such types of problems the key concept is to have the basic understanding of the shapes like square, rectangle, circle and cuboid. A rectangle has sides such that the opposite sides are always equal to each other, whereas in square we have 4 sides and all the four sides are equal, circle can be considered as a locus of points such that these points are always at the fixed distance from a particular point and this particular point is known as center of the circle. Cuboid is already being explained in the solution.
Complete step-by-step answer:
As we know that the geometry box has length, width and height. It is a closed box as shown in the figure.
So it has six faces as shown in figure and the values of length, width and height are different so we know if the values of the sides are different then it forms a cuboid as shown in the figure.
A cuboid has six faces with different length, width and height.
Hence option (D) is correct.
Note: Whenever we face such types of problems the key concept is to have the basic understanding of the shapes like square, rectangle, circle and cuboid. A rectangle has sides such that the opposite sides are always equal to each other, whereas in square we have 4 sides and all the four sides are equal, circle can be considered as a locus of points such that these points are always at the fixed distance from a particular point and this particular point is known as center of the circle. Cuboid is already being explained in the solution.
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