pi radius squared. (radius squared, then multiply by pi.)
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∙ 13y agoThe area of a rug does not provide enough information to determine its dimensions. For a start, it is not even possible to determine the shape of the rug: circular, oval, square, rectangular or some other shape.
I don't know what a 'right circular' is
The area is not sufficient information to determine the length and width. The area is not even enough to determine the shape: a circular plot, square, rectangle, triangular, irregular. And, even if you knew it was rectangular, it could be long and thin or short and squat.
Without knowing the shape of the garden, it is not possible to determine the area based solely on the perimeter. The area of a garden depends on its shape, whether it is rectangular, square, circular, or irregular.
Unfortunately, "It Depends" - - To determine square footage, you have to know whether the lawn is square, rectangular, circular, or some other shape. Assuming a rectangle (or square), the square footage is determined by multiplying the length by the width. Linear footage is determined by adding 2 times the length plus 2 times the width. If the lawn is a square, there is only one answer (as there is only one solution which will give 1500 square feet: length and width of 38.73-some odd decimal, meaning 2 times length and 2 times width gives a linear footage of some 154.92 feet). However, if the lawn is rectangular, there are an infinite number of answers. Giving three examples to show the range: 1) If the lawn is 50 feet long by 30 feet wide, that will give (50x30), or 1500 square feet of area and ([50x2]+[30x2]), or 160 linear feet. 2) If the lawn is 100 feet long by 15 feet wide, that will give (100x15), or 1500 square feet of area and ([100x2]+[15x2]), or 230 linear feet. 3) If the lawn is an alleyway in the middle of a big city and 1500 feet long by 1 foot wide, that will still give the required (1500x1), or 1500 square feet of area...but a whopping ([1500x2]+[1x2]), or 3002 linear feet around! (Note that the square gives the least linear footage possible for a rectangular-shaped lawn) Have fun figuring out circular, elliptoid, and other funny shaped lawns...
The area of a room does not determine its dimensions. The area does not even tell you if it is square, rectangular, or some other shape - circular, for example.
The area of Circular Head Council is 4,917 square kilometers.
determine if the momentum of an object moving in a circular path at constant speed is constant.
Scotts Lawn Service offers services pertaining to the health of your lawn. They can determine how to make it healthier, greener, and fuller. They are not a lawn mowing service.
I don't know what a 'right circular' is
A lawn layer is sod that is put down on plain dirt to create a grassed area, or lawn.
It is not possible to figure this out.
24 miles
Area of circular pond: pi times radius squared
The area of a rug does not provide enough information to determine its dimensions. For a start, it is not even possible to determine the shape of the rug: circular, oval, square, rectangular or some other shape.
The dimensions of the lawn are about 8.9m x 8.9m. Solved using the steps below: Since the lawn is a square we'll let one side be x, therefore the area of the lawn is x2 The area of the walkway is the area of the walkway plus the lawn minus the area of the lawn. Since the lawn is surrounded by a 1m wide walkway each side of the walkway & lawn is x+1m+1m or x+2, so the area of the walkway & lawn together is (x+2)*(x+2). {Draw a picture to help you} Now the area of the walkway as mentioned above is the area of the walkway & lawn minus the area of the just the lawn, so we have (x-2)2 - x2 In the problem you stated that the area of the walk is half the area of the lawn. so we have: (x-2)2 - x2 = (1/2)*x2 Using algebra we have a quadratic equation simplified to: x2-8x-8=0 Using the quadratic formula, we solve for x. One solution is negative so we can discard that for this problem. The other solution is approximately 8.899m. Use the value of x and check your answer.
The area is not sufficient information to determine the length and width. The area is not even enough to determine the shape: a circular plot, square, rectangle, triangular, irregular. And, even if you knew it was rectangular, it could be long and thin or short and squat.