if tan θ ,2tanθ ₊2 ,3tan θ ₊3 , are in G.P then the value of 7₋5cot θ ÷ 9 ₋4√sec²θ₋1 is
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Step-by-step explanation:
the given condition, (2tanθ+2)²=(3tanθ+3)tanθ
⇒4tan²θ+8tanθ+4=3tan²θ+3tanθ
⇒tan²θ+5tanθ+4=0
So, tanθ=−1 or −4, but −1 doesn't satisfy the G.P. condition as two terms become 0.
7−5cotθ/9−4sec²θ−1=7+1.25/9-16=8.25/-7= −33/28
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