contestada

G5a. 1p Pine Sreet. Rector Street, and Taylor Street intersect to form a triangular-shaped park as shown. Given the angle measures. order the lengihs of the sides from longest to shortest. Pine Street 54 64 Rector Street Taylor Street O A. Rector, Taylor, Pine O B. Pine, Taylor, Rector O C. Taylor, Pine, Rector O D. Rector, Pine, Taylor

Respuesta :

Let the third angle be "x".

The sum of all 3 angles in a triangle is 180. SO, we can write:

54 + 64 + x = 180

Solving for x, we get:

x = 180 - 54 - 64

x = 62

Now,

the angle that is least, will be opposite to the shortest side and the angle that is greatest will be opposite to longest side.

The angles (from great to least) = 64, 62, 54

The sides (longest to shortest) = Rector, Pine, Taylor (street)

From the answer choies, that is Choice D