If a2 b2 and c2 are in A.p cota/2 cotb/2 and cotton c/2 are in ap
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Answer:-cotC are in A.P.
We will show that if cotA, cotB and cotC are in AP then will also be in AP.
Since cotA, cotB ,cotC are in AP then
2cotB = cotA + cotC
Put the trigonometry ratios, we get following equation
-------------(1)
As we know, (constant, suppose)
Thus, sinA = ka, sinB = kb, sinC = kc
and ,
Put all the above values in eq. (1) we get,
Thus, are in A.P.
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