sin^-1[x+1] + cos^-1[x]= g(x)
f(x)= cos^-1(cosx)
no of solutions of f(X) +g(x)
[] represents greatest integer

Question

sin^-1[x+1] + cos^-1[x]= g(x) f(x)= cos^-1(cosx) no of solutions of f(X) +g(x) [] represents greatest integer

Arun Kumar · Answer

Hello Student, Now you please specify the equation properly because for roots it has to be equated with something. Thanks & Regards Arun Kumar Btech, IIT Delhi Askiitians Faculty

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sin^-1[x+1] + cos^-1[x]= g(x) f(x)= cos^-1(cosx) no of solutions of f(X) +g(x) [] represents greatest integer

sin^-1[x+1] + cos^-1[x]= g(x)
f(x)= cos^-1(cosx)
no of solutions of f(X) +g(x)
[] represents greatest integer

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sin^-1[x+1] + cos^-1[x]= g(x) f(x)= cos^-1(cosx) no of solutions of f(X) +g(x) [] represents greatest integer

sin^-1[x+1] + cos^-1[x]= g(x) f(x)= cos^-1(cosx) no of solutions of f(X) +g(x) [] represents greatest integer

1 Answers

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sin^-1[x+1] + cos^-1[x]= g(x)
f(x)= cos^-1(cosx)
no of solutions of f(X) +g(x)
[] represents greatest integer