Shifting the circle with the equation ( x^2 + y^2 - 22x - 36 = 0 ) left by 3 units involves adjusting the ( x ) coordinate in the equation. The new equation becomes ( (x + 3)^2 + y^2 - 22(x + 3) - 36 = 0 ). This results in a new center for the circle, which is now located at ( (19, 0) ) instead of ( (22, 0) ), while the radius remains unchanged. Thus, the overall shape and size of the circle do not change, only its position.
y = sin (x - 2)
If that means = 36 then then the radius of the circle is 6 units
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.
To find the diameter of a circle, you can use the formula for circumference, which is ( C = \pi d ), where ( C ) is the circumference and ( d ) is the diameter. Given that the circumference is ( 12\pi ) units, you can set up the equation: ( 12\pi = \pi d ). Dividing both sides by ( \pi ) gives ( d = 12 ) units. Thus, the diameter of the circle is 12 units.
The standard equation for a circle centered at the origin with a radius ( r ) is given by the formula ( x^2 + y^2 = r^2 ). In this equation, ( (x, y) ) represents any point on the circle, and ( r ) is the distance from the center to any point on the perimeter. This equation describes all points that are exactly ( r ) units away from the origin (0, 0).
The question asks about the "following". In those circumstances would it be too much to expect that you make sure that there is something that is following?It is the one of the "following" (which you failed to include) which says: (x+3)²+(y-5)²=36
y = sin (x - 2)
If that means = 36 then then the radius of the circle is 6 units
If you mean x^2 +y^2 = 144 then the radius of the circle is 12 units
The circumference of a 7-inch circle is: 22 (21.98)
To find the circumference of a circle the equation would be pi multiplied by diameter, or radius squared. the answer would be 31.415 units squared.
I am not entirely sure what the equation is supposed to be. However, to translate something 4 units up (4 units in the y-direction), simply replace every "y" in your equation by "y - 4". Simplify the result if you want.
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.
To find the diameter of a circle, you can use the formula for circumference, which is ( C = \pi d ), where ( C ) is the circumference and ( d ) is the diameter. Given that the circumference is ( 12\pi ) units, you can set up the equation: ( 12\pi = \pi d ). Dividing both sides by ( \pi ) gives ( d = 12 ) units. Thus, the diameter of the circle is 12 units.
The formula for the area of a circle is: Area = π x r2 (r is the radius and Pi is about 3.1416). The result is expressed in square units.
The square of the diameter of a circle is equal to four times the square of the radius of the circle. This relationship arises from the formula for the diameter of a circle, which is two times the radius, and squaring both sides of this equation.
The standard equation for a circle centered at the origin with a radius ( r ) is given by the formula ( x^2 + y^2 = r^2 ). In this equation, ( (x, y) ) represents any point on the circle, and ( r ) is the distance from the center to any point on the perimeter. This equation describes all points that are exactly ( r ) units away from the origin (0, 0).