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1. Convert Online
2. Unit
3. Angle
4. Binary Degrees to Circles

{
  "conversion": "binary_degrees-circles",
  "x_slug": "binary_degrees",
  "y_slug": "circles",
  "x": "°",
  "y": "circle",
  "x_desc": "Binary Degrees",
  "y_desc": "Circles",
  "category": "Angle",
  "symbol": "m",
  "formula": "x / 256",
  "precision": 11,
  "examples": "<div class=\"example\">\n        <div class=\"example_head\"><span class=\"example_n\">1</span>\n        <h3 class=\"question\">Consider that a digital compass in a drone reads 90 binary degrees for navigation.<br>Convert this angle from binary degrees to Circles.</h3></div>\n        <h4 class=\"answer\">Answer:</h4>\n        <p><strong>Given:</strong></p>\n        <p>The angle  in binary degrees is:</p>\n        <p class=\"step\"><span>Angle<sub>(Binary Degrees)</sub></span>  = 90</p>\n        <p><strong>Formula:</strong></p>\n        <p>The formula to convert angle from binary degrees to circles is:</p>\n        <p class=\"formula step\"><span>Angle<sub>(Circles)</sub></span> = <span>Angle<sub>(Binary Degrees)</sub></span> / 256</p>\n        <p><strong>Substitution:</strong></p>\n        <p>Substitute given weight  <strong>Angle<sub>(Binary Degrees)</sub> = 90</strong> in the above formula.</p>\n        <p class=\"step\"><span>Angle<sub>(Circles)</sub></span> = <span>90</span> / 256</p>\n        <p class=\"step\"><span>Angle<sub>(Circles)</sub></span> = 0.3516</p>\n        <p><strong>Final Answer:</strong></p>\n        <p>Therefore, <strong>90 °</strong> is equal to <strong>0.3516 circle</strong>.</p>\n        <p>The angle  is <strong>0.3516 circle</strong>, in circles.</p>\n        </div>\n      <div class=\"example\">\n        <div class=\"example_head\"><span class=\"example_n\">2</span>\n        <h3 class=\"question\">Consider that the rotation needed for a robotic arm is 180 binary degrees.<br>Convert this angle from binary degrees to Circles.</h3></div>\n        <h4 class=\"answer\">Answer:</h4>\n        <p><strong>Given:</strong></p>\n        <p>The angle  in binary degrees is:</p>\n        <p class=\"step\"><span>Angle<sub>(Binary Degrees)</sub></span>  = 180</p>\n        <p><strong>Formula:</strong></p>\n        <p>The formula to convert angle from binary degrees to circles is:</p>\n        <p class=\"formula step\"><span>Angle<sub>(Circles)</sub></span> = <span>Angle<sub>(Binary Degrees)</sub></span> / 256</p>\n        <p><strong>Substitution:</strong></p>\n        <p>Substitute given weight  <strong>Angle<sub>(Binary Degrees)</sub> = 180</strong> in the above formula.</p>\n        <p class=\"step\"><span>Angle<sub>(Circles)</sub></span> = <span>180</span> / 256</p>\n        <p class=\"step\"><span>Angle<sub>(Circles)</sub></span> = 0.7031</p>\n        <p><strong>Final Answer:</strong></p>\n        <p>Therefore, <strong>180 °</strong> is equal to <strong>0.7031 circle</strong>.</p>\n        <p>The angle  is <strong>0.7031 circle</strong>, in circles.</p>\n        </div>\n      ",
  "table1n": "<h2><span class=\"x\">Binary Degrees</span> to <span class=\"y\">Circles</span> Conversion Table</h2><p>The following table gives some of the most used conversions from Binary Degrees to Circles.</p><table><thead><tr><th scope=\"column\" role=\"columnheader\">Binary Degrees (<span class=\"unit\">°</span>)</th><th scope=\"column\" role=\"columnheader\">Circles (<span class=\"unit\">circle</span>)</th><tr></thead><tbody><tr><td>0 <span class=\"unit\">°</span></td><td>0 <span class=\"unit\">circle</span></td></tr><tr><td>1 <span class=\"unit\">°</span></td><td>0<span>.00390625</span> <span class=\"unit\">circle</span></td></tr><tr><td>10 <span class=\"unit\">°</span></td><td>0<span>.0390625</span> <span class=\"unit\">circle</span></td></tr><tr><td>45 <span class=\"unit\">°</span></td><td>0<span>.1758</span> <span class=\"unit\">circle</span></td></tr><tr><td>90 <span class=\"unit\">°</span></td><td>0<span>.3516</span> <span class=\"unit\">circle</span></td></tr><tr><td>180 <span class=\"unit\">°</span></td><td>0<span>.7031</span> <span class=\"unit\">circle</span></td></tr><tr><td>360 <span class=\"unit\">°</span></td><td>1<span>.4063</span> <span class=\"unit\">circle</span></td></tr><tr><td>1000 <span class=\"unit\">°</span></td><td>3<span>.9063</span> <span class=\"unit\">circle</span></td></tr></table>",
  "units": [
    [
      "degrees",
      "Degrees",
      "°"
    ],
    [
      "radians",
      "Radians",
      "rad"
    ],
    [
      "gradians",
      "Gradians",
      "gon"
    ],
    [
      "minutes",
      "Minutes",
      "'"
    ],
    [
      "seconds",
      "Seconds",
      "\""
    ],
    [
      "turns",
      "Turns",
      "turn"
    ],
    [
      "circles",
      "Circles",
      "circle"
    ],
    [
      "binary_degrees",
      "Binary Degrees",
      "°"
    ],
    [
      "compass_points",
      "Compass Points",
      "compass point"
    ],
    [
      "diameter_part",
      "Diameter Parts",
      "diameter part"
    ],
    [
      "hexacontades",
      "Hexa-Contades",
      "hexacontade"
    ],
    [
      "hour_angles",
      "Hour Angles",
      "hour angle"
    ],
    [
      "right_angles",
      "Right Angles",
      "right angle"
    ],
    [
      "milliradians",
      "Milli-radians",
      "mrad"
    ],
    [
      "quadrants",
      "Quadrants",
      "quadrant"
    ],
    [
      "sextants",
      "Sextants",
      "sextant"
    ],
    [
      "pi_radians",
      "π Radians",
      "π radians"
    ],
    [
      "zam",
      "Zam",
      "zam"
    ]
  ],
  "y_long_desc": "Circles, in the context of angular measurement, refer to a full rotation or turn, equivalent to 360 degrees or one complete revolution. This unit is often used in discussions of periodic motion, waveforms, and cyclic processes, where the concept of a full rotation is integral to understanding patterns and cycles.",
  "x_long_desc": "Binary degrees, or 'binary angles,' are a unit of angular measurement used in digital systems where angles are represented using binary numbers. This system is particularly useful in computer graphics, robotics, and digital signal processing, where binary calculations are more efficient than traditional degrees."
}