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How do you write an equation in standard form of a circle with a center and radius?

The standard equation of a circle, with center in (a,b) and radius r, is: (x-a)2 + (y-b)2 = r2


What is the standard form of an equation where the poin 3-6 is on a circle whose orgin is the center?

9


How do you find the center and radius with an equation not in standard form?

By using Cartesian equations for circles on the Cartesian plane


What is the standard form of an equation were the poin 3-6 is on a circle whose orgin is the center?

32+62=45 so the standard form is x2+y2=45


What is h in the standard form equation of a circle if the center is at h v and the radius is r?

(x - h)2 + (y - v)2 = r2


What is the standard form of the equation of a circle with center (2 3) and radius 4 units?

(x-2)^2 +(y-3)^2 = 16


What is the center of the circle given by the equation (x - 3)2 (y - 9)2 16?

Well, honey, the center of that circle is simply the point (3, 9). You see, the equation you provided is in the form (x - h)² + (y - k)² = r², where (h, k) is the center of the circle. So, in this case, the center is at (3, 9). That's all there is to it, sugar.


What is the standard form of the equation of a circle with its center at (2 -3) and passing through the point (-2 0)?

Points: (2, -3) and (-2, 0) Slope: -3/4 Equation: y = -0.75x-1.5


How do you Writing the Equation of a Circle in Standard Form?

(x - A)2 + (y - B)2 = R2 The center of the circle is the point (A, B) . The circle's radius is ' R '.


When was Standard Insurance Center created?

Standard Insurance Center was created in 1968.


What happens to your weight as you get farther from the center of earth?

Your weight decreases as you move farther from the center of the Earth. This is due to the decrease in gravitational force acting on you at greater distances from the Earth's center.


What is the standard form of the equation of a circle that has its center at (-2 -3) and passes through the point (-2 0)?

It is (x + 2)^2 + (y + 3)^2 = 9