Question

Which of the following representations of ADAL would allow someone to construct a triangle NOT congruent to ADAL?

a) ADAL is a right triangle with one angle measuring 60° and one side measuring 11/3 centimeters.
b) 11 cm
30°
A
D
c) ADAL is a right triangle with hypotenuse DL. DL = 22 centimeters, and AL = 11 centimeters. On a grid where each unit is 1 centimeter, D (0, 11/3), A(0, 0), L(11, 0).

Answer 1

Option b allows for the construction of a triangle not congruent to ADAL by altering the side length or angle measurement.

Step-by-step explanation:

In order to construct a triangle not congruent to ADAL, we need to identify which representation of ADAL allows for different measurements. The only representation that meets this criteria is option b. In this representation, we have a triangle with sides measuring 11 cm and an angle measuring 30°. By changing the length of one of the sides or the measurement of the angle, we can create a triangle that is not congruent to ADAL.