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The dimension whose unit does not depend on any other dimension’s unit is known as ________
  • a)
    Fundamental dimension
  • b)
    Dependent dimension
  • c)
    Independent dimension
  • d)
    Absolute dimension
Correct answer is option 'A'. Can you explain this answer?
Most Upvoted Answer
The dimension whose unit does not depend on any other dimension’...
A fundamental dimension is one, whose units do not depend on the units of any other dimension. There are 7 fundamental dimensions in the SI system and rest all are derived from them.
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The dimension whose unit does not depend on any other dimension’...
Explanation:

Fundamental dimension:
- A fundamental dimension is a dimension whose unit is independent and does not depend on any other dimension's unit.
- These dimensions are considered as the basic building blocks for other derived dimensions.
- Examples of fundamental dimensions include mass, length, time, electric current, temperature, amount of substance, and luminous intensity.

Dependent dimension:
- A dependent dimension is a dimension whose unit is derived from one or more fundamental dimensions.
- These dimensions are derived by combining fundamental dimensions using mathematical operations such as multiplication, division, or exponentiation.
- Examples of dependent dimensions include area, volume, velocity, acceleration, force, energy, power, and pressure.

Independent dimension:
- An independent dimension is another term for a fundamental dimension.
- It refers to a dimension that stands on its own and does not rely on any other dimension for its unit of measurement.

Absolute dimension:
- Absolute dimension is not a commonly used term in the context of dimensional analysis.
- It may refer to a dimension that is fixed and unchanging, regardless of any other factors.
- In the context of this question, the term "absolute dimension" does not accurately describe a dimension that is independent and fundamental.
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The dimension whose unit does not depend on any other dimension’s unit is known as ________a)Fundamental dimensionb)Dependent dimensionc)Independent dimensiond)Absolute dimensionCorrect answer is option 'A'. Can you explain this answer?
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