Question

This Question: 1 pt

Answer 1

$\huge{ \mathfrak{ \underline{ Answer }\: \: ✓ }}$

Angles forming linear pair are :

$\mathrm{\angle EFG \: \: and \: \: \angle GFH}$

And we know, they are supplymentary

• $\mathrm{\angle EFG \: + \: \angle GFH} = 180 \degree$
• $3n +1 9 \degree+ 2n + 36\degree = 180 \degree$
• $5n + 55\degree = 180\degree$
• $5n = 125\degree$
• $n = 25\degree$

So, the measures of the given angles are :

• $\mathrm{\angle EFG } = 3n + 19$
• $\mathrm{ \angle EFG = (3 \times 25\degree) + 19}$
• $\mathrm{ \angle EFG = 75 \degree+ 19\degree}$
• $\mathrm{ \angle EFG = 94\degree}$

And

• $\mathrm{ \angle GFH = 2n + 36}$
• $\mathrm{ \angle GFH = (2 \times 25\degree) + 36\degree}$
• $\mathrm{ \angle GFH = 50\degree + 36\degree}$
• $\mathrm{ \angle GFH = 86\degree }$

_____________________________

$\mathrm{ ☠ \: TeeNForeveR \:☠ }$