which angle measures 360 degrees?
104914
Huh? 360 degree IS an angle.
706305
R^2=A^2+B^2 -2(A*B)cos(180-acute angle)
506648
use a protractor - thats' the semi circle type thing...\n\nmeasure the angle on a straight line which is 180 degrees in total, the obtuse (larger) angle and the acute (smaller) angle will equal 180 degress so calc the obtuse one and subtract this by 180 leaving the acute angle.
148279
There are 360 decimeters (dm).
422475
Angle at which light is totally reflected. \n\nThis website has a good diagram.\n\nhttp://www.physicsclassroom.com/Class/refrn/U14L3c.html
1187062
a) the 90 degree angle
932598
The exterior angle is equal to the sum of the two interior angles.  So 18+98=116, your answer should be 116.  I'm assuming that the exterior angle is supplementary to angle 3, not angle 1 or 2.
202307
coterminal angles differ by 360 degrees (or 2pi)\nso add 2pi to pi/4 . . . [pi/4 + 8pi/4 = 9pi/4] -->because 2pi = 8pi/4\nand subtract 2pi. . .you can do it!\n\nanswer this: what is 2 + 1/4?\nand this:   what is 8/4 + 1/4
316885
A pair of angles are supplementary if their respective measures sum to 180 degrees.\n\nYou would subtract an angle less than 180 to get it's supplement.
1175205
In a full circle there are 360 degrees. \nEach degree is split up into 60 parts, each part being 1/60 of a degree.  These parts are called minutes. \nEach minute is split up into 60 parts, each part being 1/60 of a minute. These parts are called seconds. \n\nThe size of an angle could be stated this way: 40 degrees, 20 minutes, 50 seconds.\nHow could you state the above as an angle using common decimal notation? The angle would be this many degrees, (* means times.):\n\n40 + (20 * 1/60) + (50 * 1/60 * 1/60) \n\nThat is, we have 40 full degrees, 20 minutes - each 1/60 of a degree, and 50 seconds - each 1/60 of 1/60 of a degree.\n\nWork that out and you will get a decimal number of degrees.  It's 40.34722...\n\nGoing the other way is a bit more difficult. Suppose we start with 40.3472 degrees. Can we express that in units of degrees, minutes, and seconds?\n\nWell, first of all there are definitely 40 degrees full degrees. That leaves 0.3472 degrees.\n\nSo, how many minutes is 0.3472 degrees? Well, how many times can 1/60 go into 0.3472? Here's the same question: What is 60 times 0.3472?  It's 20.832. So, there are 20 complete minutes with 0.832 of a minute remaining.\n\nHow many seconds are in the last 0.832 minutes. Well, how many times can 1/60 go into 0.832, or what is 60 times 0.832? It's 49.92, or almost 50 seconds.\n\nSo, we've figured that 40.3472 degrees is almost exactly equal to 40 degrees, 20 minutes, 50 seconds.\n\n(The only reason we fell a bit short of 50 seconds is that we really used a slightly smaller angle in this second half of the calculation explanation.  In the original angle, 40.34722... degrees, the decimal repeats the last digit of 2 infinitely, so, the original angle is a bit bigger than 40.3472.)
471483
Your question is difficult to understand.  From what I make of it, here is my answer (and I could well be wrong)\n\nI assume x and y are angle measures (in degrees)\n\nBC=2(angle A)\n6y=2(2x)\n6y=4x  (eq. 1 to be referenced below)\n\nAB+BC+AC=360 degrees\n6y+6y+4x=360\nUsing (eq. 1)\n6y+6y+6y=360\ny=20\nx=6y/4=30
885675
Check out spherical trigonometry.  The sum of the angles in a spherical triangle can be from 180 to 540 degrees!\n\nhttp://mathworld.wolfram.com/SphericalTriangle.html
478941
69.0948, 69.0948, 41.8104\n\nMore precisely, one of the base angles is equal to\n\narccos( 0.5 * sin(36) * ( 4 - sec(18)^2 )^0.5 / ( 1 + sin(36)^2 + sin(36) * sec(18) )^0.5 )
1156323
360º is the number of degrees in a circle. 360ºF and 360ºC are both very hot. But what you're wondering about is Yahoo! 360º, Yahoo!'s free weblog and profile service. You can sign in to your own account at http://360.yahoo.com/ .
764582
1.) I assume that you're going from degrees to radians.\nRemember: 360 degrees = 2π radians\nTherefore: 1 degree = π/180 radians\n\n28 degrees = 28 * π/180 radians = 0.489 radians\n32 degrees = 32 * π/180 radians = 0.559 radians\n41 degrees = 41 * π/180 radians = 0.716 radians\n\n2.) 2π radians = 360 degree\nTherefore: 1 radian = 180/π degree\n\n7.46 radian = 7.46 * 180/π degrees = 427.4 degrees \n\n3.) 360 degree = 1 revolution\nTherefore: 1 degree = 1/360 revolution\n.84 degree = .84 * 1/360 revolution = 0.00233 revolutions
493884
In any quadrilateral the sum of the angles is 360 degrees.  Its an axiom that has been proven.  It's similar to the axiom that all angles in a triangle add up to 180.\n\nNote: the pattern is:\n3 angles = 180\n4 angles = 360\n5 angles = 540\n6 angles = 720\n7 angles = 900\netc.\n\nAnother fact about parallelograms is that the opposite sides have the same lengths and the opposite angles have the same measure.  This also means that two consecutive angles will add up to 180 (since the other pair must be equal and the total must be 360, as noted before).
320575
100% will equal 360°  (100/100) * 360 = 360°\n50 % will equal 180°  (50/100) * 360 = 180°\n1% will equal 3.60°   (1/100) * 360 = 3.6°\n\nTherefore for example\n22% will equal 79.2°        (22/100) * 360 = 79.2°