PROVE THAT
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Step-by-step explanation:
CosA=2√m/(m+1)
or,Cos^2A=4m/(m+1)^2=4m/(m^2+2m+1)
we know, Sin^2A + Cos^2A=1
or, 1-Cos^2A= Sin^2A
or,1-{4m/(m^2+2m+1)}=Sin^2A
or,(m^2+2m+1-4m)/(m^2+2m+1)=Sin^2A
or,(m^2-2m+1)/(m^2+2m+1)=Sin^2A
or,(m-1)^2/(m+1)^2=Sin^2A
or,(m-1)/(m+1)=SinA
or,1/SinA=(m+1)/(m-1)
or,CosecA=(m+1)/(m-1)
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