A hotel staff would like to create a circular flower bed for the hotel's entrance. The flower bed will be enclosed by a border. It will have rock paths to create individual sections that form sectors. The area of a sector of flowers is, and the length of a rock path (or radius) is r = 6 yd. Find the angle formed between 2 rock paths.

Question

Avery Garrett

Mathematics

7 October, 18:04

A hotel staff would like to create a circular flower bed for the hotel's entrance. The flower bed will be enclosed by a border. It will have rock paths to create individual sections that form sectors. The area of a sector of flowers is, and the length of a rock path (or radius) is r = 6 yd. Find the angle formed between 2 rock paths.

+2

Answers (2)

Know the Answer?

Nehemiah Johnson · Answer 1

In order to solve this equation, first we must find the area of the entire circle and then we must find the area that the people like to plant with flowers. So the angle formed between 2 rock paths is 180 degrees. I am hoping that this answer has satisfied your query about this specific question.

Gunner Stanton · Answer 2

In answering your question the first step is to get the formula of the area of the circle. The formula of the circle is the product of pie and the square of the radius. By the use of calculators and some formula of equality of the angle of a circle, you will come up the angle of 180 degrees