In trapezoid EFGH, m∠GFE=63∘. Identify m∠GHE. HELP PLEASE!
![In trapezoid EFGH mGFE63 Identify mGHE HELP PLEASE class=](https://us-static.z-dn.net/files/df1/821f9b203faef1767f47f3e18ab0d104.png)
Answer:
m <GHE = 117°
Step-by-step explanation:
<GHE + ∠GFE = 180°
so
<GHE = 180° - ∠GFE
<GHE = 180° - 63°
<GHE = 117°
Answer:
m∠GHE = 117°
Step-by-step explanation:
In the case of an equilateral trapezoid, the angles on the bases (parallel sides) are the same (congruent):
m∠GFE ≅ m∠HEF = 63° and m∠FGH ≅ m∠GHE = ?
Angles m∠FGH and m∠GFE are supplemental (comparative) angles and their sum is 180°
m∠FGH + m∠GFE = 180° => m∠FGH = 180° - m∠GFE = 180° - 63° = 117°
m∠FGH = 117°
As we know that:
m∠FGH ≅ m∠GHE = 117°
m∠GHE = 117°
God with you!!!