1+tan' A_
(1+ cot? A
1-tan A
(1 - cot A) dear plz ans
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Answered by
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Answer:
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Step-by-step explanation:
Answer:[tanA/(1-cotA)]+[cotA/(1-tanA)]
=[tanA/(1–1/tanA)]+[cotA/(1-tanA)]
=[tan²Α/(tanA-1)]- [cotA/(tanA-1)]
= (tan²Α-cotA)/(tanA-1)
= [tan²A-(1/tanA)]/(tanA-1)
=( tan³Α-1)/(tanA-1)tanA
= (tanA-1)(tan²Α+1+tanA)/(tanA-1)tanA
= (tan²Α+tanA+1)/tanA
=1+tanA+cotA
Answered by
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Answer:
Here is your answer buddy
To prove : tan A/1- cot A + cot A/1-tan A=1+tan A+cot A ... {using tan x = sinx /cos x and cotx = cosx/sinx } (Include any separate fields, hayland, (1) You operate a farm; or LAND RENTED OR LEASED TO OTHERS and pastureland rented to 14, 1971 Tba following 1) .
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