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Q.
The shape of the match box is ____.
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Detailed Solution
Concept- The shape of the match box is cuboid.
Here, we analyze the matchbox and attempt to depict it on paper. Then, using the characteristics of the shape, we may ascertain the matchbox's shape.
Here, we first draw a representation of a matchbox and label each corner.
The six faces of a cuboid are shown in the above diagram as ADFE, DCEH, BCGH, ABFG, ABCD, and EFGH.
A line segment between any two adjacent vertices constitutes the cuboid's edge.
The opposite sides of a rectangle are equal and have the following 12 edges: AB, AD, AF, HC, HE, HG, GF, GB, FE, BC, EF, and CD.
The vertex of a cuboid is the location where the cuboid's three edges converge.
As a result, we can say that the matchbox has a cuboid shape.
Given that a cuboid is a three-dimensional shape having a length, width, and height, it is easy to understand from this figure that it is in the shape of a cuboid. Six of the cuboid's sides are referred to as faces. A cuboid has four rectangular faces, and each of its four corners, or vertices, is at a 90-degree angle. In the end, a cuboid resembles a box with a rectangular shape.
The six faces of a cuboid are shown in the above diagram as ADFE, DCEH, BCGH, ABFG, ABCD, and EFGH.
A line segment between any two adjacent vertices constitutes the cuboid's edge.
The opposite sides of a rectangle are equal and have the following 12 edges: AB, AD, AF, HC, HE, HG, GF, GB, FE, BC, EF, and CD.
The vertex of a cuboid is the location where the cuboid's three edges converge.
Hence, the answer is the matchbox has a cuboid shape.
Here, we analyze the matchbox and attempt to depict it on paper. Then, using the characteristics of the shape, we may ascertain the matchbox's shape.
Here, we first draw a representation of a matchbox and label each corner.
The six faces of a cuboid are shown in the above diagram as ADFE, DCEH, BCGH, ABFG, ABCD, and EFGH.
A line segment between any two adjacent vertices constitutes the cuboid's edge.
The opposite sides of a rectangle are equal and have the following 12 edges: AB, AD, AF, HC, HE, HG, GF, GB, FE, BC, EF, and CD.
The vertex of a cuboid is the location where the cuboid's three edges converge.
As a result, we can say that the matchbox has a cuboid shape.
The six faces of a cuboid are shown in the above diagram as ADFE, DCEH, BCGH, ABFG, ABCD, and EFGH.
A line segment between any two adjacent vertices constitutes the cuboid's edge.
The opposite sides of a rectangle are equal and have the following 12 edges: AB, AD, AF, HC, HE, HG, GF, GB, FE, BC, EF, and CD.
The vertex of a cuboid is the location where the cuboid's three edges converge.
Hence, the answer is the matchbox has a cuboid shape.
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