Online Protractor
Drag the arms to measure an angle, or type one in to draw it. Degrees and radians, with optional 15° snapping.
Protractor
Drag either arm to set the angle. The nearest one follows your pointer. With the protractor focused, ← → move the active arm by 0.5°, or by 15° with Shift held. Use the Arm A / Arm B buttons to choose which arm the keys move.
Measuring an angle on your screen
An online protractor behaves much like the plastic one from school, with one advantage: nothing slips. Drag either arm and it follows your pointer, snapping to the nearest half degree while the reading updates. To measure something real, hold it flat against the display with its corner on the vertex mark at the centre of the baseline, then bring each arm onto one of the two edges.
There is a second mode people often actually want, which is drawing a specific angle rather than measuring an unknown one. Type the value into the exact-angle box and the arms move to it, so you can hold paper against the screen and trace a true 45° or 30°. Switch on 15° snapping and dragging lands cleanly on the angles that come up most: 15, 30, 45, 60, 90 and so on.
Why no calibration is needed here
The ruler and the actual size viewer both need to know your display's pixel density before you can trust them, because both report physical lengths. A protractor does not, and the reason is worth stating: an angle is a ratio rather than a length. Scale a figure up or down and every angle inside it stays exactly the same. So this tool is right on any screen, at any resolution, with no setup.
What does limit precision is your eye. The readout resolves to a tenth of a degree, finer than you can read off a moulded plastic scale, so in practice the accuracy you get depends on how carefully you align the arms to the edges in front of you. If you want more room to do that, the fullscreen button roughly doubles the radius, which means a degree spans twice the arc length.
Degrees, radians and naming angles
Degrees divide a full turn into 360 parts. Radians measure the same turn as 2π. Radians are the natural unit in trigonometry and in most programming languages' maths libraries, which is why both appear. The conversion is degrees × π/180, so a right angle is π/2, or roughly 1.571 rad.
The vocabulary is worth having straight, since it is usually what a homework question is really testing. Below 90° an angle is acute. At exactly 90° it is a right angle. Between 90° and 180° it is obtuse. At 180° it is a straight angle. Beyond 180° it is reflex. Because a semicircular protractor only reads to 180°, whether plastic or on screen, a reflex angle is found by measuring its smaller partner and subtracting from 360. That figure sits beside the main reading, so the arithmetic is done for you.