Question
(cotx)(cscx)+secx=(csc^2x)(secx)
Please help to verify this trigonometric identity.
Please help to verify this trigonometric identity.
Answers
working with the left side,
cos/sin * 1/sin + 1/cos
cos/sin^2 + 1/cos
(cos^2+sin^2)/(sin^2 cos)
1/(sin^2 cos)
1/sin^2 * 1/cos
csc^2 sec
cos/sin * 1/sin + 1/cos
cos/sin^2 + 1/cos
(cos^2+sin^2)/(sin^2 cos)
1/(sin^2 cos)
1/sin^2 * 1/cos
csc^2 sec
thank you!
you're welcome.
I always enjoyed doing trig identities. They provide endless variations. The hard ones for me, though, are the ones involving tan and sec combinations. They can get quite involved.
I always enjoyed doing trig identities. They provide endless variations. The hard ones for me, though, are the ones involving tan and sec combinations. They can get quite involved.
cot^2 X - tan^2 X + sec^2 X = csc^2
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