0
What else can I help you with?
What are the coordinates of the point of intersection of the angle -225 and the unit circle?
[-sqrt(2), -sqrt(2)]
What is the circumference of a unit circle?
Since the radius of the unit circle is 1, the circumference is 2 x pi.
What is a cube whose edges measure 1 unit?
A 'unit cube'. Just like a circle with radius 1 and center at (0,0) is a 'unit circle'.
How sine is the y coordinate of a unit circle?
Sine is NOT the y coordinate: it is the sine of the angle made by the x-axis and the radius from a point on the circle. It is the cosine of the angle made with the y-axis.Consider any point, P, on the unit circle with coordinates (x, y). And let Q be the foot of the perpendicular from P to the x-axis. Then y = PQ.Now, in the right angled triangle OPQ, if OP makes an angle theta with the x axis, then sin(theta) = PQ/OP = y/OP and since OP is the radius of a unit circle, OP = 1 so that sin(theta) = y.
What is pi over 12 on a radian unit circle?
Pi over 12 on a radian unit circle is a little more than a quarter of the circle. Radian units are an alternative to degrees.
What are the tangents of all coordinates in a unit circle?
WHAT ARE THE TANGENTS OF ALL COORDINATES IN THE UNIT CIRCLE?
What numbers have the absolute value of 1?
All complex number that can be represented by the coordinates of points on the unit circle, that is, the circle with its centre at the origin and a radius of 1 unit.
Coordinates of the points in Unit circle?
The points (x, y) of the unit circle are those that satisfy: x2 + y2 = 1 or in parametric form: x = cos t y = sin t as t varies from 0 to 2{pi} radians (= 360o)
What is 4 pi over nine radians on the unit circle?
The angle ( \frac{4\pi}{9} ) radians on the unit circle corresponds to approximately 80 degrees. In the unit circle, this angle lies in the first quadrant, where both the x and y coordinates are positive. To find the coordinates of the point on the unit circle at this angle, you can use the cosine and sine functions: ( ( \cos(\frac{4\pi}{9}), \sin(\frac{4\pi}{9}) ) ).
What is the radius of a unit circle?
The radius of a unit circle is 1. A unit circle is defined as a circle with a center at the origin (0, 0) and a radius of one unit. This means that all points on the circle are exactly one unit away from the center.
What are the coordinates of the point of intersection of the angle -225 and the unit circle?
[-sqrt(2), -sqrt(2)]
What is coordinates of points in the unit circle?
I'm not sure exactly what this question is asking, but I will attempt to answer. An angle on the unit circle is created by drawing a straight line from the origin to a point on the circle. The x-coordinate of a point corresponds to the cosine of the angle. For example: cos(90o) = 0 The y-coordinate of a point corresponds to the sine of the angle. For example: sin(270o) = -1
An ant starts at the point 0 1 on the unit circle and walks around clockwise a distance of 6 units around the circle Find the x and y coordinates of the final location of the ant?
The ant is at (-0.2794, 0.9602)
What is the unit circle?
The unit circle is a circle that can be used to find trigonometric functions. The equation of the unit circle is x^2 + y^2 = 1. So it is any circle with radius 1.
When the point xy is translated a unit to the leftthe coordinates of the new points can be determined by?
(x-1, y)
What is the coordinates of the point of intersection of the angle 300 and the unit circle?
The angle of 300 degrees corresponds to a point on the unit circle. To find the coordinates, we can convert the angle to radians: (300^\circ = \frac{5\pi}{3}) radians. The coordinates are given by ((\cos(300^\circ), \sin(300^\circ))), which evaluates to ((\cos(300^\circ) = \frac{1}{2}, \sin(300^\circ) = -\frac{\sqrt{3}}{2})). Thus, the coordinates of the point of intersection are (\left(\frac{1}{2}, -\frac{\sqrt{3}}{2}\right)).
Coordinates of points on the unit circle?
Assuming you mean a unit circle with center at the origin, there are an infinite number of coordinate pairs on its circumference. The equation for the unit circle is: x2 + y2 = 1 and anycombination of (x,y) values that makes true will be your answer. The only integer answers are (1,0); (0,1); (-1,0) and (0,-1). Other solutions involve 'special angles' in trig but have irrational numbers and or fractions. 300 --> (1/2 , [sq root 3] / 2) 450 --> ([sq root 2] / 2 , [sq root 2] / 2) 600 --> ([sq root 3] / 2 , 1/2) any combinations of the above with opposite signs will also create coordinates for the unit circle.
