Find the radius( r) for the circle. The radius is any line segment from the center of the circle to any point on its circumference. In this case, ( r) is the distance between ( (2,7)) and ( (3,4)). ( r=√(10)) (
Step 8: Final equation of the circleNow, we can write the equation of the circle as:(x−34)2+(y+54)2=458 Step 9: Identify the center and radiusFrom the standard form (x−h)2+(y−k)2=r2:- The center (h,k) is (34,−54)- The radius r is √458=3√54 Final Answer...
Multiply each term on both sides of the equation by ( 121). ( x^2+y^2=121) This is the form of a circle. Use this form to determine the center and radius of the circle. ( ((x-h))^2+((y-k))^2=r^2) Match the values in this circle to those of the standard...
Find the center and radius of the circle having the equation x^2 + y^2 - 12x + 20y + 15 = 0. Find the center and the radius of the circle with the equation: x^2 + y^2 + 4x - 6y = 3. Find the center and radius of the circle given by equation 7...
Graph the circle. Find the intercepts, if any, of the circle. x^2 + (y -1)^2 = 4 A circle has the equation 2(x-5)^2+2y^2=2 . Find the center (h,k)and the radius r and graph the circle. Find the intercepts if any. Find ...
Here, the radius of the circle,r=3 units Since, the circle touches both the axes and completely lies in the third quadrant, its centre is at(-3,-3).Now, the equation of the circle is(x-h)²+(y-k)²=r²or,{x-(-3)}²+{y-(-3)}²=3²or,(x+3)²+(y+3)²...
Properties of a Circle A circle is a round, symmetrical shape with no corners or sharp edges where each point along its edge is equidistant from the center. A circle has many properties, such as the radius, diameter, circumference, and area. ...
Y . (x,y) Solution: A circle is the set of all points in a plane at a given distance from a fixed point. The fixed point is called the canter of the circle and the measure of the given distance is called the radius of the circle. Thus to find the equation for the circle whose...
The given equation of the circle- $$(x-3)^{2} + (y-1)^{2} = 25 $$ Here to find out the center and radius of the circle we have to convert it into... Learn more about this topic: Radius of a Circle Formula & Example | How to Find the Radius of a ...
Circle: The circle is the set of points in the plane that are at the same distance from a fixed point. The fixed point is the center of the circle and the distance is the radius of the circle. Answer and Explanation: The given equation of the circle is in the ...