Convert Revolution to Degree

Simple, fast and user-friendly online tool to convert Revolution to Degree ( rev to ° ) vice-versa and other Angle related units. Learn and share how to convert Revolution to Degree ( rev to ° ). Click to expand short unit definition.

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   Revolution (rev) =    Degree (°)

What is Revolution ?

A Revolution is a unit of angle measurement that describes a complete turn or rotation around a central point. It’s used to measure how much something has rotated or turned in a full circle.

Understanding a Revolution

Imagine you’re standing in the middle of a circle and you start turning. If you turn all the way around and end up facing the same direction you started from, you’ve completed one revolution. This is the same as making a full 360-degree turn.

Key Facts About Revolutions
  • Full Circle:

    • 1 revolution equals one full turn, which is the same as 360 degrees (360°).
    • 1 revolution also equals 2π radians (since a full circle in radians is 2π).
    • 1 revolution equals 400 gradians (because a full circle is 400 gradians).
  • Fractional Revolutions:

    • Half a revolution is a half-circle or a turn of 180 degrees.
    • Quarter of a revolution is a quarter-circle or a turn of 90 degrees.
  • Common Uses:

    • Rotational Motion: Revolutions are commonly used to describe the number of times an object rotates, such as wheels, gears, or planets.
    • Engineering and Physics: In mechanics, revolutions per minute (RPM) is a standard way to measure the rotational speed of engines and machinery.
    • Cycling and Sports: The number of times a cyclist’s pedals complete a full turn can be counted in revolutions.
Visualizing Revolutions

Picture a clock’s second hand moving around the face of the clock:

  • As it moves from the 12 all the way around back to the 12, it completes 1 revolution.
  • If it only goes from the 12 to the 6, it completes half a revolution.
Practical Example

If you spin a toy top, each full spin it makes is one revolution. If the top spins quickly, it might make several revolutions in just a few seconds. If you’re calculating how fast it’s spinning, you might say it’s making a certain number of revolutions per minute (RPM).

Summary
  • A revolution is a unit of angle measurement that represents a full 360-degree turn.
  • 1 revolution equals 360 degrees, 2π radians, or 400 gradians.
  • Revolutions are used to describe complete rotations in various fields, including engineering, physics, and everyday activities.

Understanding revolutions is essential when dealing with rotating objects or systems, making it a key concept in both everyday life and technical fields.




What is Degree ?

A Degree is a unit of measurement used to describe the size of an angle. It’s one of the most common ways to measure angles and is widely used in everyday life, mathematics, engineering, and many other fields.

Understanding a Degree

Imagine a circle. A full circle is divided into 360 equal parts. Each one of these parts is called a degree and is denoted by the symbol °. So, if you were to start at one point on the circle and go all the way around back to that point, you would have turned through 360 degrees (360°).

Visualizing Degrees
  • 90°: This is called a right angle and looks like the corner of a square or rectangle. It represents one-quarter of a full circle.
  • 180°: This is called a straight angle and forms a straight line. It’s half of a full circle.
  • 360°: This is a full angle or a complete circle. It’s like doing a full turn and coming back to your starting point.
Key Types of Angles Measured in Degrees
  • Acute Angle: Less than 90°, like the sharp angles in a triangle.
  • Right Angle: Exactly 90°, forming a perfect “L” shape.
  • Obtuse Angle: More than 90° but less than 180°, like the wide angles you might see in an open door.
  • Straight Angle: Exactly 180°, forming a straight line.
  • Reflex Angle: More than 180° but less than 360°, like the angle you get when you keep turning past a straight line.
Why 360 Degrees?

The number 360 is used because it has many divisors, making it easy to work with fractions of a circle. For example:

  • 360° can be divided by 2 (180°), by 3 (120°), by 4 (90°), by 6 (60°), and so on.
  • This makes it convenient for dividing a circle into equal parts, such as in geometric constructions or for clock faces.
Tools for Measuring Degrees
  • Protractor: A tool marked in degrees from 0° to 180°, used to measure or draw angles.
  • Compass: Used to draw circles and can help measure degrees when combined with a protractor.
  • Scientific Calculator: Often used in math and science to calculate angles in degrees, especially when converting between other units like radians.
Everyday Examples of Degrees
  • Clock: The hour hand moves 30° for every hour (since 360°/12 hours = 30°).
  • Navigation: Directions are often given in degrees. For example, North is 0°, East is 90°, South is 180°, and West is 270°.
Summary
  • A degree is a unit of measurement for angles, with a full circle equal to 360°.
  • Degrees are easy to understand and widely used in various fields.
  • They help describe how much something turns or rotates, whether it’s a simple angle in geometry or the direction of a compass.

Understanding degrees is fundamental to geometry and helps us describe the world around us in terms of direction, rotation, and shapes.



List of Angle conversion units
Degree Radian Milliradian Microradian Gradian Revolution Arc minute Arc second Milliarcsecond Microarcsecond