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AC = 1.5

BC = 2.0

AB = ? (hypotenuse)

We can use the basic Pythagorean theorem for this instance:

c2 = a2 + b2

C will always be the hypotenuse, while a and b will be the two legs.

c2 = (1.5)2 + (2.0)2 (plug in the values for the two legs)

c2 = 2.25 + 4 (square the numbers)

c2 = 6.25 (add)

c = 2.5 (find the square root of 6.25)

Side AB will be equal to 2.5. Remember, the hypotenuse will ALWAYS be larger than either of the two legs.

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Q: Let ac be perpendicular to BC so that triangle ABC is a right triangle if ac equals 1.5 and BC equals 2.0 compute the hyperbolic length of ab using the hyperbolic Pythagorean theorem?
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