Question

In △MNO , m∠M=78° , m∠N=34° , and m∠O=68° . In △RST , m∠S=68° , m∠R=78° , and m∠T=34° . Describe the pairs of congruent corresponding angles in the two triangles.

Answer 1

Which similarity statement describes the relationship between a triangle with angles m∠A=48° , m∠B=17° , and m∠C=115° and another triangle with angles m∠H=17° , m∠I=48° , and m∠J=115° ?

Answer 2

Show the similarity between a triangle with angles A , B , and C , where m∠A=47° and m∠B=36° , and another triangle with angles G , H , and J , where m∠G=36° and m∠J=97° .

Answer 3

so whats the answer

Answer 4

In triangle MNO, angle M is congruent to angle RST (both are 78°).
In triangle MNO, angle N is congruent to angle T (both are 34°).
In triangle MNO, angle O is congruent to angle S (both are 68°).

Answer 5

The similarity statement that describes the relationship between the two triangles is:

△ABC ~ △HIJ

Answer 6

To show the similarity between two triangles, we need to determine if their corresponding angles are congruent.

Given triangle ABC with angles A = 47°, B = 36°, and C, and triangle GHJ with angles G = 36°, H, and J = 97°.

We can see that angle B = 36° in triangle ABC corresponds to angle G = 36° in triangle GHJ.

However, we cannot determine the similarity between the other angles since we don't have the measures of angles C and H.

Therefore, we cannot conclude that the two triangles are similar based on the given information.

Answer 7

Based on the given information, we cannot conclude that the two triangles are similar. The angle measures provided for only two angles in each triangle are not sufficient to establish similarity.