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# Area of a chord of a circle formula

Chord Length Using Perpendicular Distance from the Center. Chord** Length** = 2 × √ (r 2 − d 2) Chord Length Using Trigonometry. Chord Length = 2 × r × sin (c/2) Where, r is the radius of the circle. c is the angle subtended at the center by the chord. d is the perpendicular distance from the chord to the circle center..

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Definition: **Circle formulas** are equations designed to calculate aspects **of a circle** including **area**, circumference, diameter, and interior angles. Here are some of the main **formulas**. Diameter **of a circle formula**. D = 2 × r. Circumference **of a circle formula**. C = 2.

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In this article we will study about **circle formulas**. Here, ... Or, say the longest **chord** of **circle**. **Chord**: The line segment joining any two point on the **circle** is called **chord**. ... Find the **area** of **circle**. Solution: D = 2r r = D/2 r = 7 cm **Area** = πr 2 **Area**= \(\frac{22}{7}\)x 7 2.

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The **formula** to calculate the volume of a sphere is given by: V= 4/3πr 3. where r is the radius of the sphere. Surface **Area** **of** **a** Sphere: The surface **area** **of** **a** solid object is a measure of the total **area** that the surface of the object occupies. The **formula** to calculate the surface **area** **of** **a** sphere is given by: **A**= 4πr 2.

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Circular segment - is an **area** **of** **a** "cut off" **circle** from the rest of the **circle** by a secant (**chord**). On the picture: L - arc length h - height c - **chord** R - radius a - angle. If you know the radius and the angle, you may use the following **formulas** to calculate the remaining segment values: Circular segment **formulas**. Segment **area**: [1] Arc length.

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