prove that (secx secy+tanx tany)^2-(secxtany+tanxsecy)^2=1
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Answer:
thus last step is 1*1*(-1)"(-1)=1 ( bcz sec^2 x= 1+tan^2 x)
Step-by-step explanation:
(LOOK AT THE CIRCLED MINUS SIGN)
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Question:To prove:(secxsecy+tanxtany)^2-(secxtany+tanxsecy)^2=1
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