Since the circle is commonly divided into 360 degrees, the quadrants are named by 90-degree segments. 0-90 degrees is the 1st quadrant, 90-180 the 2nd, 180-270 the 3rd, and 270-360 the 4th. Drawing in lines to represent the quadrant boundaries, with 0 or 360 horizontal to the right, 90 vertical up, 180 horizontal to the left, and 270 vertical down.

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The diameter of circle P is greater than the diameter of circle P '. The ratio of the diameter to the circumference is the same for both circles. 2) In the circle shown, BC is a diameter and m AB

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Suppose, we consider diameter of a circle is AB = 66m. AB Then, radius of a circle = AB/2 = 6/2 = 3 cm, which is true. Question 6: If AOB is a diameter of a circle and C is a point on the circle, then AC 2 + BC 2 = AB 2. Solution: True Since, any diameter of the circle subtends a right angle to any point on the circle.

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The current I’ 2 lags behind the voltage V 1 by the impedance angle ϕ as shown in the figure below. Where, Combining equation (1) and (2) we get. The above equation (3) is of the form r = a sin φ which represent a circle in polar form with the diameter a. From the above figure (b) shown the following points are illustrated.

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Since there are 360 degrees in a circle as a whole, and the shaded portion is 40 degrees, the shaded portion represents 40/360 of the circle. Or in simplified terms (the simplest term for 40/360), the shaded area is 1/9 of the circle overall. So the area of the shaded portion would be 1/9 of the area of the circle as a whole, or 1/9 of πr^2.

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Circumference or perimeter of a circle is defined as the distance around it. The diameter of a circle is the straight line passing through the center of the circle. It is also called as the longest chord of the circle. This online diameter to circumference converter helps you to find the perimeter value from the given diameter at desired units.