A horse is tied to a post by a rope, 8m long at one corner of a rectangular field. What area of the field can the horse graze?

solution pls... tnx...

64cm2

Draw yourself a picture. The horse can cover a circular area of pi*R^2. But at the corner of a rectangular field (with width longer than the rope), only one-quarter of the circle will be in the field.

The rope of horse =14m long

Therefore, radius of circle=14m
Area of quadrant=1/4¡Á¦Ðrsquare =154m square

To solve this problem, we need to understand the concept of a circular grazing area.

When a horse is tied to a post with a rope, it can freely move within a circular region centered around the post. The radius of this circular region is equal to the length of the rope.

In this case, the rope is 8 meters long. This means that the horse can graze in a circular region with a radius of 8 meters.

However, the rectangular field in which the horse is tied up restricts the area where the horse can graze. We need to find the area of this restricted region.

To do that, we first need to determine the shape and dimensions of the rectangular field. Unfortunately, you haven't provided any information regarding the dimensions of the rectangular field (such as length and width).

Without the dimensions of the rectangular field, it is impossible to provide a specific numerical answer regarding the area where the horse can graze.

Please provide the dimensions of the rectangular field so that I can assist you further in calculating the grazing area.