Question Type 5: Finding both possible triangles for those suffering with Ambigious case of sine rule Exercises

In triangle ABC, $a=5$, $b=6$ and $\sin A = 0.8$. Determine both possible values of angles $B$, $C$ and the side $c$.

In triangle ABC, $a=6$, $b=8$ and $A=25^\circ$. Determine both possible triangles (angles $B$, $C$, side $c$).

In triangle ABC, $a=7$, $b=9$ and $A=40^\circ$. Find both possible values of $B$, $C$ and $c$.

In triangle ABC, $a=11$, $b=13$ and $A=35^\circ$. Determine both possible triangles (angles $B$, $C$, side $c$).

In triangle ABC, $a=6$, $b=6.2$ and $A=70^\circ$. Determine both possible triangles (angles $B$, $C$, side $c$).

In triangle ABC, $a=8$, $b=9$ and $A=30^\circ$. Find both possible sets of angles $B$, $C$ and side $c$.

In triangle ABC, $a=12$, $b=14$ and $A=50^\circ$. Determine both possible triangles (angles $B$, $C$, side $c$).

In triangle ABC, $a=10$, $b=11$ and $A=50^\circ$. Find both possible values of $B$, $C$ and $c$.

In triangle ABC, $a=9$, $b=10$ and $A=60^\circ$. Find both possible values of $B$, $C$ and $c$.

In triangle ABC, $a=9$, $b=14$ and $A=20^\circ$. Find both possible values of $B$, $C$ and $c$.

In triangle ABC, $a=15$, $b=17$ and $A=45^\circ$. Determine both possible triangles (angles $B$, $C$, side $c$).

In triangle ABC, $a=14$, $b=20$ and $A=25^\circ$. Find both possible values of $B$, $C$ and $c$.