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

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

The square of lateral length

The square of lateral length

Thus, the longest side is C, as well as the size of the squares of its two sides, is, lower than square , hence, the ABC triangle is not correct. Its longest edge is consequently C.

step-by-step explanation:

in which figure is point g a centroid

the formula of a slope:

from a table we have

substitute:

the slope of f(x) is -1.

the graph of funcfion g(x) is a horizontal line. the slope of a horizontal line is equal 0. therefore the slope of g(x) is 0.

-1 < 0