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If a point lies on the bisector of an angle, then it is ____ from the sides of the angle.​

Sagot :

[tex]\huge\green{\boxed{\tt{{A}}}} [/tex][tex]\huge\green{\boxed{\tt{{N}}}} [/tex][tex]\huge\blue{\boxed{\tt{{S}}}} [/tex][tex]\huge\red{\boxed{\tt{{W}}}} [/tex][tex]\huge\green{\boxed{\tt{{E}}}} [/tex][tex]\huge\blue{\boxed{\tt{{R}}}} [/tex]

If a point lies on the bisector of an angle, then it is equidistant from the sides of the angle.

  • Theorem 4-7 If a point lies on the bisector of an angle, then the point is equidistant from the sides of the angle.

[tex]\huge\red{\boxed{\tt{{C}}}} [/tex][tex]\huge\green{\boxed{\tt{{A}}}} [/tex][tex]\huge\blue{\boxed{\tt{{R}}}} [/tex][tex]\huge\red{\boxed{\tt{{R}}}} [/tex][tex]\huge\green{\boxed{\tt{{Y}}}} [/tex] [tex]\huge\blue{\boxed{\tt{{O}}}} [/tex][tex]\huge\red{\boxed{\tt{{N}}}} [/tex][tex]\huge\green{\boxed{\tt{{L}}}} [/tex][tex]\huge\blue{\boxed{\tt{{E}}}} [/tex] [tex]\huge\red{\boxed{\tt{{A}}}} [/tex] [tex]\huge\green{\boxed{\tt{{R}}}} [/tex][tex]\huge\blue{\boxed{\tt{{N}}}} [/tex] [tex]\huge\red{\boxed{\tt{{I}}}} [/tex][tex]\huge\green{\boxed{\tt{{N}}}} [/tex][tex]\huge\blue{\boxed{\tt{{G}}}} [/tex]

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Answer:

if a point lies on the bisector of an angle, then it is equidistant from the sides of the angle.

Theorem 4-7 If a point lies on the bisector of an angle, then the point is equidistant from the sides of the angle.