The equation you provided, (x^2 + y^2 = 100), represents a circle centered at the origin (0,0) with a radius of (r = \sqrt{100} = 10). Therefore, the length of the radius of the circle is 10 units.
Radius = 1111
The ' 1 ' in that equation is the radius.
The equation of the circle is given as ((x + 4)^2 + (y - 7)^2 = 132). In the standard form of a circle ((x - h)^2 + (y - k)^2 = r^2), the radius (r) can be determined from the right side of the equation. Here, (r^2 = 132), so the radius (r = \sqrt{132} = 2\sqrt{33}). Thus, the length of the radius of the circle is (2\sqrt{33}).
Type your answer here. Find the radius for a circle with the equation x2 plus y2 equals 9? ..
10 Both the x-intercept (y=0) and the y-intercept (x=0) have a length of 10 units.
Radius = 1111
4
9 (APEX)
The ' 1 ' in that equation is the radius.
sqrt 36 ie 6
The equation of the circle is given as ((x + 4)^2 + (y - 7)^2 = 132). In the standard form of a circle ((x - h)^2 + (y - k)^2 = r^2), the radius (r) can be determined from the right side of the equation. Here, (r^2 = 132), so the radius (r = \sqrt{132} = 2\sqrt{33}). Thus, the length of the radius of the circle is (2\sqrt{33}).
Type your answer here. Find the radius for a circle with the equation x2 plus y2 equals 9? ..
10 Both the x-intercept (y=0) and the y-intercept (x=0) have a length of 10 units.
Equation of a circle centre the origin is: x2 + y2 = radius2 ⇒ radius = √9 = 3.
If that equals 16 then the radius is 4
If that means = 36 then then the radius of the circle is 6 units
x^2+y^2=36