Question

Based on the areas of the squares determine whether the triangle shown is a right triangle

Answer 1

Answer:

The answer is "triangle ABC is not a right triangle".

Step-by-step explanation:

For a right-angle triangle:

Its square upon on longest or triangular edges is equivalent to the total of the other two squares

Its parameters indicated throughout the question are;

Square of lateral length $A = 7 \ inch^2$

The square of lateral length $B = 18 \ inch^2$

The square of lateral length $C=27\ inch^2$

Thus, the longest side is C, as well as the size $inch^2$ of the squares of its two sides, is$7 + 18 = 25 \ inch^2$, lower than square $C = 27\ inch^2$, hence, the ABC triangle is not correct. Its longest edge is consequently C.