show that cotA+tanB=secA cosecB
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Answer:
cosecA+secA=cosecB+secB
=> cosecA−cosecB=secA−secB
=> 1sinA−1sinB=1cosA−1cosB
=> sinB−sinAsinA.sinB=cosB−cosAcosA.cosB
=> 2sinB−A2cosB+A2sinA.sinB=2sinB−A2sinB+A2cosA.cosB
=> cosB+A2sinB+A2=sinA.sinBcosA.cosB
=> cotB+A2=tanA.tanB
=> tanA.tanB=cotB+A2
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