How to find the area of a composite figure with a semicircle?

A semicircle is a figure with a circular arc as the perimeter. The area of a semicircle is equal to π times the radius of the circle. The radius is the length of a line segment that connects the center of a semicircle with any point on the circumference of the semicircle. The radius of a semicircle is the distance between the center of a semicircle and any point on the circumference.

How to find the area of a rectangle with a semicircle?

If you have a rectangle made up of two semicircle , the area of the rectangle is equal to the area of the two semicircles combined. To find the area of a rectangle with a semicircle, you need to start by drawing the semicircles. Make sure the angle of one semicircle is less than the other. Use the radius of the smaller semicircle for the width of the rectangle. The length of the rectangle is equal to the radius of the larger semic

How do you find the area of a square with a semicircle?

If you have a square and a semicircle, then the area of the shape would be equal to the area of a square whose sides are equal to the diameter of the semicircle. In other words, the height of the square would be equal to the diameter of the semicircle. If you have a semicircle whose diameter is 4 and you want to find the area of a square that would fit perfectly inside the semicircle, you would start by multiplying the length of the

How to find the area of a

A semicircle has an area of πr^2, where r is the radius of the semicircle. If you need to find the area of a semicircle that is part of a larger figure, you can use the area of a circle. The area of a circle is equal to πr^2. By multiplying the area of the circle by the ratio of the radius of the semicircle to the radius of the circle, you will find the area of the

How to find area of a triangle with a semicircle?

Area of a triangle with a semicircle can be calculated easily using the Pythagorean theorem. The sides of the triangle (which are the radii of the semicircle at the corners of the triangle) are the legs of the right triangle and the hypotenuse is the diameter of the semicircle. Therefore, the area of the triangle with a semicircle is equal to the square of the length of the diameter of the semicircle.