4*33 = 132 feet
A square has four sides that are all the same length. If one side is 33-ft then all four sides are 33-ft, and the distance all the way around the square is (33 x 4) = 132 feet.
A square has four sides that are all the same length. If one side is 33-ft then all four sides are 33-ft, and the distance all the way around the square is (33 x 4) = 132 feet.
A square has four sides that are all the same length. If one side is 33-ft then all four sides are 33-ft, and the distance all the way around the square is (33 x 4) = 132 feet.
A square has four sides that are all the same length. If one side is 33-ft then all four sides are 33-ft, and the distance all the way around the square is (33 x 4) = 132 feet.
A square has four sides that are all the same length. If one side is 33-ft then all four sides are 33-ft, and the distance all the way around the square is (33 x 4) = 132 feet.
33 feet x 4 sides = 132 feet
The maximum area that you can enclose with 3000 feet of fencing would be a circle of radius 477.46 feet. This circle would have an area of 716197.2 square feet which is 16.442 acres. The minimum area that you can enclose is infinitesimally small - go for a very, very long and very, very narrow area.
36
I presume that you intended to ask "How many feet of fencing do you need to enclose a square with an area of 33 ft?". As this sounds like a homework question, I'll give you a hint instead of doing your work for you. The key is to understand what the question is really asking you. It wants to know how many feet of fencing is needed to wrap around a square. What you REALLY want to know is what the perimeter is of a square with an area of 33 feet. The area of a square is given by the formula A = s^2, where A is the area of the square, and s is the length of one of the square's sides. The perimeter of a square is given by the formula p = 4 * s, where p is the perimeter and s is the length of one of the square's sides. First we start with the area formula, which allows us to figure out the area if we are given the length of one of the sides of a square. However, what we need is the opposite, since we have the area, but not the side of the square. What you should do first is to use algebra to get s to be on it's own, since we want to find out s. We call this "getting s in terms of A", because we have A already, but want to find out what s is. Remember that exponentiation can be reversed by using roots/fractional exponents. n√x^n = (x^n)^(1/n) = x Once you have s in terms of A, you can compute s and plug it into the perimeter formula to get your answer.
18 meters of fencing. You simply need to find the circumference of the rectangle.
They don't really translate like that. To enclose a 600 square foot area could take up to 1202 linear feet of fencing, but might work with less than a hundred, if the area was square.