SOLUTION: Show that (sec^4x-1)/(tan^2x)=2tan^2x
Algebra.Com
Question 1140547: Show that (sec^4x-1)/(tan^2x)=2tan^2x
Answer by MathLover1(20849) (Show Source): You can put this solution on YOUR website!
=> false (two sides are not equal)
RELATED QUESTIONS
Show that
(a) (sec^4-1)/(tan^2x) =2tan^2x
(b) (cosec^4x -1)/(cot^2x) =2+cot^2x
(c)... (answered by Edwin McCravy,MathTherapy)
Show that tan^2x - sin^2x=sin^4x(sec^2x)
Where x is an... (answered by Alan3354)
sec^4x – sec^2x = tan^4x +... (answered by Alan3354)
Factor and simplify using fundamental identities:... (answered by HyperBrain)
Sec^2x(1-tan^2x) show steps... (answered by jsmallt9)
If tan (A+B)= x and tan B =1/2 prove that tan A=2x-1/x+2 and obtain an expression in... (answered by KMST,ikleyn)
2tan^2x... (answered by josgarithmetic)
1) (1+tan^2x)/(1-tan^2x) = sec... (answered by swincher4391)
simplify... (answered by fractalier)