let p= tanø+secø then find the value of p+1/p
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2
Answer:
let
p= tanø+secø
1/ p= -tanø+secø
p+1/p=2 secø
Answered by
2
Answer:
- p=tana+seca (: a instead of theta)
- p+1/p
- (tana+seca)+1/(tana+ seca)
- take LCM (: sec²a= 1 +tan²a)
- (tana+ seca)²+1/( tana+ seca)
- (tan ²a+sec ²a+ 2tana seca+1)/ (tana + seca)
- (1+tan²a+sec²a+2 tana.seca)/(tana+ seca)
- (sec²a+sec²a+2tana.seca)/( tana+seca)
- (2sec²a+2tana.seca)/(tana+ seca)
- bring out 2seca
- 2seca(seca+tana)/(tana+ seca)
- 2seca.
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