The area is 72 cm2
A 12" x 12" square has a diagonal measurement of: 16.97 inches.
Side = diagonal/1.5Side = 12Perimeter = 12 * 4Perimeter = 48
The perimeter = 12 feetthen the square diagonal = 12/4 = 3 feet The diagonal2 = 3x3 + 3x3= 18 feetThe diagonal = square root of 18 = 3x 21/2 feet = 3 x 1.4142 = 4.2426 feet
Use Pythagoras: Diagonal² = √(2 × sidelength²) → diagonal = side_length × √2 → diagonal = 12 × √2 ≈ 17.0 units
Oh, dude, you're asking me to bust out some high school math here. So, like, to find the diagonal of a rectangle, you use the Pythagorean theorem. It's like a^2 + b^2 = c^2, where a and b are the sides of the rectangle. In this case, it's 12^2 + 16^2 = c^2. So, the diagonal would be the square root of 400, which is 20.
The perimeter of a square with a diagonal of 12 centimeters is: 33.9 centimeters.In future, to find out the perimeter of a square when you only know it's diagonal, use Pythagoras or times the diagonal by 2.828427125.This number is irrational, and is like a pi for the diagonals of squares.I call it Tau.It is the relationship between the diagonal of all squares and there perimeter.
12 square feet
If, by diagnole, you meant diagonal, and that its length was 12√2 units, then the area is 144 square unit.
You cannot. If you are dividing any square into equal sized squares, then the number of these smaller squares must be a square number.
There is no answer. A square is area. A yard is linear.
A 12" x 12" square has a diagonal measurement of: 16.97 inches.
The diagonal is ~16.97 feet.
Area of a kite in square units = 0.5 times the product of its diagonals
The area is 72 square units. Explanation: the diagonal,d, is the hypotenuse of a rt. triangle whose legs are both s, the side of the square, so d2= s2 + s2 = 2s2 Therefore , the area of the square , s2 = d2/2 = (12)2/ 2 = 144/2 = 72.
I would assume the answer is 12, as a square has 2 diagonal lines, and a cube is really just six squares.
Simply multiply the two numbers to get the area. You would have 12 square units.
That depends on the size of the suares. For example, there will be a million squares with sides of 0.001 ft each. If the 12 square ft area is in the form of a 6*2 rectangle, there will be space for 3 squares of 2*2. But if the area is 3*4 then 2*2 squares cannot cover it without overlap.