Will give a brainlest in δcde, m∠c = 30° and m∠e = 50°. in δfgh, m∠g = 100° and m∠h = 50°. are the triangles congruent? if so, write a congruency statement. yes, δcde ≅ δfgh. yes, δcde ≅ δghf. yes, δcde ≅ δhgf. no, the triangles are not necessarily congruent.

"No, the triangles are not necessarily congruent." is the correct statement .

Step-by-step explanation:

In ΔCDE, m∠C = 30° and m∠E = 50°

Therefore by angle sum property of triangles

m∠C+m∠D+m∠E=180°

⇒m∠D=180°-m∠E-m∠C=180°-30°-50°=100°

⇒m∠D=100°

In ΔFGH, m∠G = 100° and m∠H = 50°

Similarly m∠F +∠G+m∠H=180°

⇒m∠F=180°-∠G-m∠H=180°-100°-50=30°

⇒m∠F=30°

Now ΔCDE and ΔFGH

m∠C=m∠F=30°,m∠D=m∠G=100°,m∠E=m∠H=50°

by AAA similarity criteria  ΔCDE ≈ ΔFGH but can't say congruent.

Congruent triangles are the pair of triangles in which corresponding sides and angles are equal . A congruent triangle is a similar triangle but a similar triangle may not be a congruent triangle.

No, the triangles are not necessarily congruent.

Its D on EDGE

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step-by-step explanation:

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