In an isometric drawing, a rectangular prism has dimensions length = 4.8 units, width = 1.2 units, and height = 3.6 units, what is the ratio of its actual dimensions?
Options
A
4 : 1 : 3
B
4 : 2 : 3
C
6 : 4 : 1
D
6 : 1 : 3
Answer & Analysis
Answer
A
Analysis
Question Analysis
The problem asks for the ratio of the actual dimensions of a rectangular prism given its dimensions in an isometric drawing. We need to simplify the given dimension values to find the ratio.
Key Concept Explanation
Ratio of dimensions: A ratio shows the relative sizes of different quantities. To find the ratio of the dimensions of a rectangular prism, we simplify the given length, width, and height values by dividing them by their greatest common divisor.
Step - by - Step Solution
1. Given the dimensions: length units, width units, and height units.
2. First, find the greatest common divisor (GCD) of , , and . We can multiply each number by 10 to get rid of the decimals, so we have , , and . The GCD of
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