The statement which best describes the similarity of the two triangles is; Choice D; There is not enough information to determine whether the triangles are similar.
<h3>Which statement best explains whether △ABC is similar to △DEF?</h3>
The two triangles given in the task content are expected to be assessed to determine if they are similar.
From the concept of congruence in triangles, two triangles are congruent only if all 3 angle measures in one are similar to that in the other, or if the ratio of all corresponding pairs of sides are equal.
Hence, since neither of the conditions is satisfied by the information given, it follows that Choice D is correct.
Read more on congruent triangles;
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Answer:
point k and point n
K L M N
Step-by-step explanation:
ANSWER
36,-36
EXPLANATION
The given function is:

To write this function in vertex form;
We need to add and subtract the square of half the coefficient of x.
The coefficient of x is 12.
Half of it is 6.
The square of 6 is 36.
Therefore we add and subtract 36.
Hence the zero pair is:
36, -36.
The correct answer is D.
Answer:
512.45
Step-by-step explanation:
312+199.95=512.45
So, you already know that angle CBD is 68 degrees, and the complementary angle to angle CBD is angle CBA. These angles together make 180 degrees because segment DBA is a straight line consisting of angles CBD and CBA. 180-68(the angle you already know) is 112 degrees for angle CBA. Then you repeat this process to find the other angles