Asked by Joe
Please help
Trigonometric identities proof
(cot^2(x)(sec(x)-1))/1+sin(x)=(sec^2(1-sin(x))/1+sec(x)
Many Thanks
Trigonometric identities proof
(cot^2(x)(sec(x)-1))/1+sin(x)=(sec^2(1-sin(x))/1+sec(x)
Many Thanks
Answers
Answered by
Steve
you need to learn to use parentheses online to make it clear what you want, since otherwise, multiplication gets done before addition. You meant
(cot^2(x)(sec(x)-1))/(1+sin(x))=(sec^2(1-sin(x))/(1+sec(x))
Apply some of your elementary identities:
cot^2(sec-1) = (sec-1)/tan^2
= (sec-1)/(sec^2-1)
= (sec-1)/((sec-1)(sec+1))
= 1/(sec+1)
That should get you started...
(cot^2(x)(sec(x)-1))/(1+sin(x))=(sec^2(1-sin(x))/(1+sec(x))
Apply some of your elementary identities:
cot^2(sec-1) = (sec-1)/tan^2
= (sec-1)/(sec^2-1)
= (sec-1)/((sec-1)(sec+1))
= 1/(sec+1)
That should get you started...
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