CotA+cotB=x.. Then wht is the value of x
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what is a and b?
or we have to simplify?
or we have to simplify?
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Applying cot(x+y)=cotxcoty−1cotx+cotycot(x+y)=cotxcoty−1cotx+cotytwice,
cot(x+y+z)=∑cotxcoty−1∏cotx−∑cotxcot(x+y+z)=∑cotxcoty−1∏cotx−∑cotx
Here x=A2x=A2 etc. so that x+y+z=π2⟹cot(x+y+z)=?
cot(x+y+z)=∑cotxcoty−1∏cotx−∑cotxcot(x+y+z)=∑cotxcoty−1∏cotx−∑cotx
Here x=A2x=A2 etc. so that x+y+z=π2⟹cot(x+y+z)=?
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