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Q: When graphed the circle with equation x2 plus y2 - 10x plus 16 0 will lie ENTIRELY in which Quadrants?

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There are 4 quadrants in a circle

Break it down.the word Quad, means four.So four quadrants are in one circle.

It represents every thing that is being graphed, but mostly percentage.

In the context of a circle or the coordinate plane, quadrants are the four quarters defined either by two mutually perpendicular radii or the coordinate axes.

They are the quarters of a circle which are created by two straight lines intersecting at right angles at its centre.

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The equation for a circle is a function in that it can be graphed and charted. One common equation is x^2 + y^2 = r^2.

There are 4 quadrants in a circle

Break it down.the word Quad, means four.So four quadrants are in one circle.

4

When graphing, you typically want an equation in the form y = f(x). To convert your equation for a circle to this form: Y2 + X2 = 9 Y2 = 9-X2 Y=sqrt(9-X2) This equation will not look like a circle when it is graphed because the square root of any real number is always positive, so only the positive half of the circle will be graphed.

It represents every thing that is being graphed, but mostly percentage.

4

Quadrants 2 and 3.

In the context of a circle or the coordinate plane, quadrants are the four quarters defined either by two mutually perpendicular radii or the coordinate axes.

A circle with centre (x0, y0) and radius r has the equation of:(x -x0)Â² + (y - y0)Â² = rÂ²By writing the equation of any circle in this form its centre and radius can be determined.To completely lie within a quadrant, the centre of the circle must be more than r away from the y- and x-axes:In the first quadrant if: x0 > r and y0 > rIn the second quadrant if: x0 < -r and y0 > rIn the third quadrant if: x0 < -r and y0 < -rIn the fourth quadrant if: x0 > r and y0 < -rIf either x0 or y0 (or both) is exactly r away from the y- or x-axis then the circle is on boundary between quadrants, and if either x0 or y0 (or both) is less than r away from the y- or x-axis, then the circle is in more than one boundary.f x0 < r from the y-axis then the circle is in quadrants I and II, or y0 < r from the x-axis then the circle is in quadrants III and IV; if both less than r away from their respective axes, the the circle is in all four quadrants.

They are the quarters of a circle which are created by two straight lines intersecting at right angles at its centre.

The general equation of a circle is given by the formula(x - h)2 + (x - k)2 = r2, where (h, k) is the center of the circle, and r its radius.Since the center of the circle is (0, 0), the equation reduces tox2 + y2 = r2So that the equation of our circle is x2 + y2 = 36.