Question

name each angle in four ways. 5) 6)

Explanation:

Problem 5:

Step1: Identify the vertex and sides

The angle has vertex \( G \), and sides \( GH \) and \( GF \). Also, it's labeled with number \( 5 \).

Step2: Name using vertex

\( \angle G \) (since the vertex is \( G \), and it's the only angle at \( G \) here).

Step3: Name using three points (middle is vertex)

\( \angle HGF \) (points \( H \), \( G \), \( F \) with \( G \) as vertex).

Step4: Name using the number label

\( \angle 5 \) (the angle is labeled \( 5 \)).

Step5: Name using three points (reverse order of sides)

\( \angle FGH \) (points \( F \), \( G \), \( H \) with \( G \) as vertex).

Step1: Identify the vertex and sides

The angle has vertex \( F \), and sides \( FG \) and \( FE \). Also, it's labeled with number \( 1 \).

Step2: Name using vertex

\( \angle F \) (since the vertex is \( F \), and it's the only angle at \( F \) here).

Step3: Name using three points (middle is vertex)

\( \angle GFE \) (points \( G \), \( F \), \( E \) with \( F \) as vertex).

Step4: Name using the number label

\( \angle 1 \) (the angle is labeled \( 1 \)).

Step5: Name using three points (reverse order of sides)

\( \angle EFG \) (points \( E \), \( F \), \( G \) with \( F \) as vertex).

Answer:

\( \angle G \), \( \angle HGF \), \( \angle 5 \), \( \angle FGH \)

Problem 6: