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Area of a sector in a circle equals to a fraction of the circle’s area. It is found out by dividing the angle by 360?. So, when an angle of a sector is 90? then the area of a circle is ¼. Area of a sector is an important part of Mathematics. Students pursuing Mathematics often face difficulty to understand the concept of this topic. We at BookMyEssay have hired professionals who can help to understand it and also provide solution for academic writing problems given in the assignments. Our best Australian experts have obtained their degree from reputed universities and thus they can offer you a brilliant Area of a Sector assignment help.

What is the Area of a Sector?

Before you know a sector of any circle, you should know how an area of any circle is calculated. A circle is defined as a collection of points that are at a fixed distance from any fixed point. This fixed point is called the center and the fixed distance is called the radius. A circle having a sector may be divided further into two parts, called the Minor Sector and Major Sector.

A part of a circle that is enclosed by an arc and two radii is called the sector of a circle. A sector is basically a part of any circle. So, a quarter-circle or semi-circle is a sector of a circle. When an angle of a sector is 180°, then there is not any major or minor sector. When you are feeling troubled due to given deadline, then simple hire our professional to get assignment solution on area of a sector within given deadline.


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How to Find Out the Area of a Sector?

At times, you have to calculate the area of a sector. This sector is a circle’ part that has the shape of a pie. To calculate the area, you have to know the length of the radius of a circle. Besides the radius, you should know the length of an arc or the degree of its central angle. With all these measurements, you can find out the area of a sector in a simple manner.

You need to set up the formula to calculate the area of a sector as stated in our Area of a Sector assignment writing help. The formula is A=(. In this formula, degree in the sector’s central angle and r is the length of a radius.

When you find out the area of a sector, calculate the area of a circle and thereafter multiply by circle represented by a sector. Circle is of 360 degrees. If the measurement of the central angle of a circle is more than 360, it shall give you the fraction of a complete circle.

How the Area of a Sector is Derived?

Area of a sector is explained by the following statements. You have to decide which statement defines it appropriately.

  • Find out the sector’s percent by dividing it by the circle’s degree. Find the triangles inside a circle. Then divide the numbers and then multiply by the circle’s area.
  • A circle’s sector is a part of a circle. Find out the circle’s fraction represented by the sector. Multiply the fraction by the circle’s area.
  • A circle’s sector is a part of the complete circle. Find out the number of sections that shall fit into a circle. Then multiply the number by the circle’s area and by 180.
  • Find out the number of sector pieces shall fit into the circle. Divide the number by the degrees that are there in a circle. Multiply the quotient by the circle’s diameter.

This is explained in detail in our Area of a Sector homework help online.


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