In a triagle ABC If a, b, c are in A.P then prove that cosAcotA/2,cosBcotB/2,cosCcotC/2 also in A. P
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if they are in AP then they should hv a common difference
so,
B(coscot/2)-A(coscot/2)=d
B-A=d
it is given that AB and C are in AP so,
the question is also in AP
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