If A+B+C =0° then prove that
sin A +SinB -sinc =-4 cosA/2×cosB/2× sinC/2
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Step-by-step explanation:
=B=60
then A=60
B=60
then
cos(A-B)=cosAcosB+sinAsinB
cos(60-60)=cos60cos60+sin60sin60
cos0=cso60cos60+sin60sin60
(we know that
\begin{gathered}cos0 = 1 \\ cos60 = 1 \div 2 \\ sin60 = \sqrt{3} \div 2 \\ from \: the \: trigonometry \: table\end{gathered}
cos0=1
cos60=1÷2
sin60=
3
÷2
fromthetrigonometrytable
\begin{gathered}1 = {1 \div 2 \times 1 \div 2} + { \sqrt{3 \div } \div 2 \times \sqrt{3} \div 2} \\ 1 = 1 \div 4 + 3 \div 4 \\ 1 = 4 \div 4 \\ 1 = 1\end{gathered}
1=1÷2×1÷2+
3÷
÷2×
3
÷2
1=1÷4+3÷4
1=4÷4
1=1
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