sinA/secA+tanA-1 + cosA/cosecA + cotA-1 =1
Answers
Answered by
2
Step-by-step explanation:
sinA/secA+tanA-1+cosA/cosecA+cotA-1
=sinA/(1/cosA+sinA/cosA-1)+cosA/(1/sinA+cosA/sinA-1)
=sinA/{(1+sinA-cosA)/cosA}+cosA/{(1+cosA-sinA)/sinA}
=sinAcosA/(1+sinA-cosA)+sinAcosA/(1+cosA-sinA)
=sinAcosA[(1+cosA-sinA+1+sinA-cosA)/(1+sinA-cosA)(1+cosA-sinA)]
=2sinAcosA/(1+sinA-cosA+cosA+sinAcosA-cos²A-sinA-sin²A+sinAcosA)
=2sinAcosA/{1+2sinAcosA-(sin²A+cos²A)}
=2sinAcosA/(1+2sinAcosA-1)
=2sinAcosA/2sinAcosA
=1 (Proved)
MARK AS BRAINLIEST....
Answered by
0
Answer:
your answer attached in the photo
Attachments:
Similar questions
English,
4 months ago
Social Sciences,
4 months ago
English,
4 months ago
Social Sciences,
9 months ago
Math,
9 months ago
Computer Science,
1 year ago
English,
1 year ago
Chemistry,
1 year ago