The length of one side of a square can be represented by the variable ( s ). If the area of the square is given as ( A ), the expression for the length of one side can be found using the formula ( s = \sqrt{A} ). Alternatively, if the perimeter ( P ) is known, the expression would be ( s = \frac{P}{4} ).
4(2x+3) [there's 4 equal sides] 4(2x)+4(3) 8x+12
The formula for finding the area of a square is A = s², where A represents the area and s represents the length of one side of the square. To calculate the area, you simply square the length of a side. For example, if a side measures 4 units, the area would be 4² = 16 square units.
s^2
The formula for the area of a square is ( A = s^2 ), where ( s ) represents the length of one side of the square. To find the area, simply square the length of a side. For example, if the side length is 4 units, the area would be ( 4^2 = 16 ) square units.
It is the square of the original number. If the original number represents a length, then the square of the original number represents an area of a square with side equal to the original number.
The area of a square loop with side length a is a2, where "a" represents the length of one side of the square.
4(2x+3) [there's 4 equal sides] 4(2x)+4(3) 8x+12
The formula for finding the area of a square is A = s², where A represents the area and s represents the length of one side of the square. To calculate the area, you simply square the length of a side. For example, if a side measures 4 units, the area would be 4² = 16 square units.
s^2
16
Area of square: 25y^2
The formula for the area of a square is ( A = s^2 ), where ( s ) represents the length of one side of the square. To find the area, simply square the length of a side. For example, if the side length is 4 units, the area would be ( 4^2 = 16 ) square units.
It is the square of the original number. If the original number represents a length, then the square of the original number represents an area of a square with side equal to the original number.
The area of a square is a function of the length of its side because the area is calculated using the formula ( A = s^2 ), where ( s ) represents the length of a side. This relationship shows that as the side length changes, the area changes in a predictable manner, specifically as the square of that length. Thus, the area depends directly on the side length, making it a function. This functional relationship allows for consistent calculation of area based on varying side lengths.
It depends on what the measure of 11 metres represents: the length of a side, the length of the diagonal or something else.
Length of Side*Length of Side (in square units).
The perimeter of a square is calculated using the formula ( P = 4s ), where ( s ) represents the length of one side of the square. Since all four sides of a square are equal, you simply multiply the length of one side by four to find the total distance around the square.