Verify that the point lies on the graph of the unit circle. (1/2, square root3/2) We check the point by showing that the coordinates satisfy the equation of the unit circle. x^2+y^2=1/2square2 +( )^2 =1/4 +(__)/4 =(____) Thus, the point ((1/2, square root3/2) does lie on the graph of the unit circle.
Verify that the point lies on the graph of the unit circle. (1/2, square root3/2) We check the point by showing that the coordinates satisfy the equation of the unit circle. x^2+y^2=1/2square2 +( )^2 =1/4 +(__)/4 =(____) Thus, the point ((1/2, square root3/2) does lie on the graph of the unit circle.
Verify that the point lies on the graph of the unit circle. (1/2, square root3/2) We check the point by showing that the coordinates satisfy the equation of the unit circle. x^2+y^2=1/2square2 +( )^2 =1/4 +(__)/4 =(____) Thus, the point ((1/2, square root3/2) does lie on the graph of the unit circle.
Verify that the point lies on the graph of the unit circle.
(1/2, square root3/2)
We check the point by showing that the coordinates satisfy the equation of the unit circle.
x^2+y^2=1/2square2 +( )^2
=1/4 +(__)/4
=(____)
Thus, the point ((1/2, square root3/2) does lie on the graph of the unit circle.
Two-dimensional figure measured in terms of radius. It is formed by a set of points that are at a constant or fixed distance from a fixed point in the center of the plane. The parts of the circle are circumference, radius, diameter, chord, tangent, secant, arc of a circle, and segment in a circle.
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