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$altitude geometry real life example$

To find the area of the triangle, use the basic triangle area formula, which is area = base × height / 2. For this special angle of 45°, both of them are equal to √2/2. If you know trigonometry, you could use the properties of sine and cosine. In our case, this diagonal is equal to the hypotenuse.

As you probably remember, the diagonal of the square is equal to side times square root of 2, that is a√2.

Again, we know that both legs are equal to a.

As you know one leg length a, you the know the length of the other as well, as both of them are equal.įind the hypotenuse from the Pythagorean theorem: we have a² + b² = c² and a = b, soĭid you notice that the 45 45 90 triangle is half of a square, cut along the square's diagonal?