TA
ABC is cyclic querdilateral
prove that
sin A + SinB = SinB+ sinc
Answers
Answered by
0
Answer:
In a cyclic quadrilateral, sum of opposite angles is 180.
So, A+C=180⇒C=180−A⇒sinC=sin(180−A)=sinA
B+D=180⇒D=180−B⇒sinD=sin(180−B)=sinB
So,
sinA+sinB−sinC−sinD
=sinA+sinB−sinA−sinB
=0
hope it help
Similar questions