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Q.
What is the SI unit of 1 micrometer?
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Detailed Solution
The SI unit of 1 micrometer (μm) is meter (m), as it is a derived unit in the metric system. The micrometer is defined as 1/1,000,000 of a meter, and it plays a crucial role in measurement for scientific, engineering, and industrial applications where precision at the micro-level is necessary.
Conversion of Micrometer in SI Units
Since the micrometer is part of the metric system, its relationship to other units is simple:
1 micrometer (μm) = 10-6 meters
1 micrometer (μm) = 10-6 meters
This can also be expressed as:
1 micrometer = 0.000001 meters = 1,000,000 nanometers (nm)
1 micrometer = 0.000001 meters = 1,000,000 nanometers (nm)
Understanding the SI Unit in Context
The micrometer (μm) is used to measure things that are much smaller than the basic unit meter (m), such as:
- Thickness of hair
- Wavelengths of light
- Size of bacteria and cells
Practical Examples of SI Micrometer Use
Cell Biology:
- Human cells: Typically around 10-30 μm in diameter.
- Bacteria: A typical bacterium can range from 1 μm to 5 μm.
Manufacturing:
- Micrometers are used in industries to ensure the precision of parts, such as metal components, which need to be within a few micrometers of each other.
Optics:
- Wavelength of light: Light waves in the visible spectrum range from 400 to 700 nanometers, a unit that is smaller than the micrometer but still relevant in scientific measurements.
Why Micrometers Are Important for Precision
- Critical Measurements: Micrometers provide the precision needed for industries where tolerance matters, such as automotive engineering, aerospace, and medicine.
- Scientific Relevance: In biological sciences, especially microscopy, micrometers help in understanding the minute details of cells, bacteria, and virus particles.
The SI unit of the micrometer is the meter (m), and it represents one-millionth of a meter (10-6 m). It plays a pivotal role in science and industry by providing accurate measurements for very small dimensions, often in applications where even the smallest variation matters.
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