Question
Are the two figures similar? (If yes, find the similarity ratio)
![](data:image/png;base64,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)
- Yes; 3
- Yes;
- Yes;
- No
Hint:
Two figures are said to be similar if they are the same shape.
The correct answer is: Yes; ![fraction numerator 3 over denominator 10 end fraction](data:image/png;base64,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)
Length = ![fraction numerator 24 over denominator 80 end fraction equals fraction numerator 3 over denominator 10 end fraction](data:image/png;base64,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)
Width = ![fraction numerator 18 over denominator 60 end fraction equals fraction numerator 3 over denominator 10 end fraction](data:image/png;base64,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)
Height = ![fraction numerator 12 over denominator 40 end fraction equals fraction numerator 3 over denominator 10 end fraction](data:image/png;base64,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)
They are similar because the ratios of corresponding linear measures are all equal.
Hence, the correct option is B.
In geometry, a cuboid is a hexahedron, a six-faced solid. Its faces are quadrilaterals. Cuboid means "like a cube", in the sense that by adjusting the length of the edges or the angles between edges and faces a cuboid can be transformed into a cube.
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