Math, asked by mrhunter64, 2 months ago

If A+B+C=180^(@) then prove that cos^(2)A/2+cos^(2)B/2+cos^(2)C/2=2(1+sinA/2sinB/2sinC/2)​

Answers

Answered by sujitkumardash38
0

Step-by-step explanation:

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1 point

The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The sum of first n positive integers is given by

1 point

The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The sum of first n positive integers is given by

1 point

The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The sum of first n positive integers is given by

1 point

The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The sum of first n positive integers is given by

1 point

The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.The Arithmetic progression having infinite (uncountable) number of terms is called ______________.

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