Use properties of the bisector to find measures Geometry

If \overline{AM} is the bisector of \widehat{A}, determine the length of the \overline{CM}.

CM=\dfrac{21}{8}

CM=4

CM=\dfrac{5}{8}

CM=\dfrac{16}{7}

If \overline{AM} is the bisector of \widehat{A}, determine the length of the \overline{AC}.

AC=\dfrac{21}{4}

AC=\dfrac{12}{7}

AC=\dfrac{28}{3}

AC=\dfrac{16}{7}

If \overline{AM} is the bisector of \widehat{A}, determine the length of the \overline{AC}.

AC=\dfrac{24}{5}

AC=\dfrac{30}{4}

AC=\dfrac{20}{6}

AC=\dfrac{6}{20\\}

If \overline{AM} is the bisector of \widehat{A}, determine the measure of \widehat{B}.

\widehat{B} = 70^\circ

\widehat{B} = 60^\circ

\widehat{B} = 45^\circ

\widehat{B} = 50^\circ

If \overline{AM} is the bisector of \widehat{A}, determine the length of the \overline{BM}.

BM=\dfrac{27}{5}

BM=\dfrac{15}{9}

BM=15

BM=\dfrac{27}{25}

If \overline{AM} is the bisector of \widehat{A}, determine the length of the \overline{BM}.

BM=\dfrac{45}{4}

BM=\dfrac{20}{9}

BM=\dfrac{36}{5}

BM=\dfrac{35}{9}

If \overline{AM} is the bisector of \widehat{A}, determine the length of the \overline{AC}.

AC=\dfrac{30}4

AC=\dfrac{24}5

AC=\dfrac{20}{6}

AC=\dfrac{11}{4}