if costhita-sinthita=root2sinthita then show thatcosthita+sinthita=root2costhita
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costheta-sinthete=√2sintheta
Squaring on both sides
cos²theta+sin²theta-2costhetasintheta=2sin²theta
cos²theta-sin²theta-2costhetasintheta=0
(costheta+sintheta)(costheta-sintheta)=2costhetasintheta
(costheta+sintheta) (√2sintheta)=2costhetasintheta
costheta+sintheta=2costhetasintheta/√2sintheta
=√2costheta
Hence proved.
Hope this helps you out.
_________________________________________________________
Squaring on both sides
cos²theta+sin²theta-2costhetasintheta=2sin²theta
cos²theta-sin²theta-2costhetasintheta=0
(costheta+sintheta)(costheta-sintheta)=2costhetasintheta
(costheta+sintheta) (√2sintheta)=2costhetasintheta
costheta+sintheta=2costhetasintheta/√2sintheta
=√2costheta
Hence proved.
Hope this helps you out.
_________________________________________________________
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