Math, asked by jhaas13, 1 month ago

Write an expression to represent a circle's area in terms of its diameter,
d

Answers

Answered by Tanu436
0

Answer:

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Answered by sushmadhkl
0

Answer:

The area of circle in terms of its diameter is: a = \pi (\frac{D^{2} } {4} )

Step-by-step explanation:

The region that a circle occupies in the 2D plane is referred to as a circle's area. Using the area of sector formula, which reads a =\pi r^{2}, we can figure it out. Here, r stands for the circle's radius, and the area is expressed in square units like cm^{2}, m^{2} etc.

The diameter of the circle is referred to as the line that tends to divide the circle into two equal portions. In a simpler way, we can say that it is twice the radius of the circle and is represented by either the symbol ‘d’ or ‘D’. Hence, we can say that

d = 2r or D = 2R i.e. R = \frac{D}{2}

Every geometrical shape has a defined area. The region that the shape occupies in a 2D plane is what this area is known as. When discussing a circle's area, we are referring to the area on a 2D plane that is completely covered by the circle's radius. Let's look at the formula that we can use to determine the circle's area with respect to diameter.

a = \pi r^{2}

a = \pi (\frac{D}{2})^{2}

a = \pi (\frac{D^{2} } {4} )

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