Convert 63.5 inches to centimeters. Note: There are 2.54 centimeters in every inch.
The Correct Answer and Explanation is:
To convert 63.5 inches to centimeters, you can use the conversion factor that 1 inch is equal to 2.54 centimeters. Therefore, the calculation can be performed using the following formula:
[
\text{Centimeters} = \text{Inches} \times \text{Conversion Factor}
]
In this case:
[
\text{Centimeters} = 63.5 \, \text{inches} \times 2.54 \, \text{cm/inch}
]
Calculating this gives:
[
\text{Centimeters} = 63.5 \times 2.54 = 161.29 \, \text{cm}
]
Thus, 63.5 inches is equal to 161.29 centimeters.
Explanation of the Conversion Process
Understanding the conversion from inches to centimeters is important for various applications, including scientific measurements, international trade, and everyday activities where precise measurements are required. The inch and centimeter are units of length in different measurement systems; inches are part of the imperial system, while centimeters are part of the metric system.
The metric system is widely used around the world due to its simplicity and ease of use, especially in scientific contexts. In this system, units are based on powers of ten, which makes conversions straightforward. The conversion factor between inches and centimeters is fixed at 2.54 cm per inch. This means that for every inch you measure, you multiply by 2.54 to convert it to centimeters.
In practical scenarios, such as measuring height, fabric lengths, or even in industries that require precise measurements (like construction or tailoring), being able to convert between these two systems is essential. The calculation itself involves basic multiplication, ensuring that even those who may not be mathematically inclined can easily perform the conversion.
Knowing how to convert inches to centimeters can help avoid mistakes when interpreting measurements, especially in contexts where only one measurement system is prevalent. This skill is particularly useful for students, professionals, and anyone engaged in fields that require accurate measurement and data analysis.