Quadrants to Revolutions calculator

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How to use it?

To use the calculator, place your cursor in the desired unit field and write a number.The calculator will automatically convert your number and display the result in the other unit fields. If needed use the dot "." as the decimal separator.

Rounding: 
quadrant
rev

Quadrants to Revolutions formula

Revolutions to Quadrants formula

Quadrants
Quadrants

A quarter circle sector is equal to 90°.

Source: Wikipedia

Revolutions
Revolutions

Counterclockwise rotations about the center point where a complete rotation is equal to 1 turn (revolution).

Source: Wikipedia


Quadrants to Revolutions Conversion Table

Below you can generate and download as CSV, Excel, PDF or print the Quadrants to Revolutions conversion table based on your needs.

Selected rounding: none (You can change it above in the dropdown)

From:
To:
Increment:
quadrant rev quadrant rev quadrant rev quadrant rev
1 0.25 26 6.5 51 12.75 76 19
2 0.5 27 6.75 52 13 77 19.25
3 0.75 28 7 53 13.25 78 19.5
4 1 29 7.25 54 13.5 79 19.75
5 1.25 30 7.5 55 13.75 80 20
6 1.5 31 7.75 56 14 81 20.25
7 1.75 32 8 57 14.25 82 20.5
8 2 33 8.25 58 14.5 83 20.75
9 2.25 34 8.5 59 14.75 84 21
10 2.5 35 8.75 60 15 85 21.25
11 2.75 36 9 61 15.25 86 21.5
12 3 37 9.25 62 15.5 87 21.75
13 3.25 38 9.5 63 15.75 88 22
14 3.5 39 9.75 64 16 89 22.25
15 3.75 40 10 65 16.25 90 22.5
16 4 41 10.25 66 16.5 91 22.75
17 4.25 42 10.5 67 16.75 92 23
18 4.5 43 10.75 68 17 93 23.25
19 4.75 44 11 69 17.25 94 23.5
20 5 45 11.25 70 17.5 95 23.75
21 5.25 46 11.5 71 17.75 96 24
22 5.5 47 11.75 72 18 97 24.25
23 5.75 48 12 73 18.25 98 24.5
24 6 49 12.25 74 18.5 99 24.75
25 6.25 50 12.5 75 18.75 100 25

  • Revolution (360°)
    A turn is a unit of plane angle measurement equal to 2π radians, 360 degrees or 400 gradians. A turn is also referred to as a cycle (abbreviated cyc), revolution (abbreviated rev), complete rotation (abbreviated rot) or full circle.
  • Quadrant (90°)
    A circular sector or circle sector (symbol: ⌔), is the portion of a disk enclosed by two radii and an arc, where the smaller area is known as the minor sector and the larger being the major sector. In the diagram, θ is the central angle in radians, r the radius of the circle, and L is the arc length of the minor sector. A sector with the central angle of 180° is called a half-disk and is bounded by a diameter and a semicircle. Sectors with other central angles are sometimes given special names, these include quadrants (90°), sextants (60°) and octants (45°), which come from the sector being one 4th or 6th or 8th part of a full circle, respectively.
Tags Quadrants to Revolutions quadrant to rev Quadrants quadrant Revolutions rev converter calculator conversion table