A square is cut into 4 identical triangles. Each triangle has an area of 1 square unit. What is the side length of the square? ____ units

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Calculate Total Area:  Calculate the total area of the square by adding the areas of the four triangles. Since each triangle has an area of 1 square unit, the total area of the square is 1 + 1 + 1 + 1 = 4 square units. Area-Side Length Relationship:  Determine the relationship between the area of the square and its side length. The area of a square is given by the formula $ A = s^2 $, where $ s $ is the side length of the square. Solve for Side Length:  Solve for the side length $ s $ using the area calculated. Set up the equation from the area formula: $$ s^2 = 4 $$ Taking the square root of both sides gives: $$ s = \sqrt{4} $$ $$ s = 2 $$ units.

A square is cut into $4$ identical triangles. Each triangle has an area of $1$ square unit. What is the side length of the square? $\newline$ $\_\_\_\_$ units

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A square is cut into $4$ identical triangles. Each triangle has an area of $1$ square unit. What is the side length of the square? $\newline$ $\_\_\_\_$ units