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Minute [']


The minute of arc, symbolized as ', is a unit of angular measurement.



  • Definition:

    One minute is equal to 1/60th of a degree.

    Cubic Foot


    A minute cubic foot is a unit that combines volume and time to measure the flow of gases or air. It represents the amount of gas that occupies one cubic foot of space moving per minute. This unit is often written as cubic feet per minute (CFM) and is commonly used in engineering, ventilation, and air conditioning systems. For example, when discussing fans, blowers, or ducts, the airflow capacity is expressed in cubic feet per minute to show how much air passes through a system in a given time. A higher CFM means more air movement, which is important for cooling, heating, or maintaining air quality in enclosed spaces. In industrial settings, measuring airflow in minute cubic feet ensures proper ventilation, controls temperature, and helps maintain safe working conditions. This unit is practical because it provides a clear picture of both the volume and speed of gas or air movement, making it useful in everyday applications such as household appliances, car ventilation, and large-scale HVAC systems.



  • Relation to other units:



1=60(minutes of arc)1^\circ = 60' \quad (\text{minutes of arc})
1=60(seconds of arc)1' = 60'' \quad (\text{seconds of arc})

  • Usage:



  • Used in geometry, astronomy, and navigation to measure precise angles.



  • Commonly used to specify geographic coordinates (latitude and longitude).



  • Summary:

    A minute is a subdivision of a degree, providing finer resolution in angular measurement.



Radian [rad]


A radian is the standard SI unit for measuring angles based on the radius of a circle.



  • Definition:

    One radian is the angle subtended at the center of a circle by an arc whose length is equal to the radius of the circle.



  • Relation to degrees:



1 radian=180π57.29581 \text{ radian} = \frac{180}{\pi} \approx 57.2958^\circ
360=2π radians360^\circ = 2\pi \text{ radians}

  • Usage:



  • Commonly used in mathematics, physics, and engineering for angular measurements.



  • Preferred in calculus and trigonometry because it simplifies many formulas.



  • Summary:

    The radian measures angles naturally in terms of circle geometry and is the standard unit for angles in the International System of Units (SI).




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