The expression (secx+tanx)^2 is the same as A. sec^2 x + 2cscx + tan^2 x B. 1 + 2cscx C. sec^2 x + tan^2 x D. 1 + 2tan^2 x + 2secx tanx Thanks!
re-writing in terms of sines and cosines would be helpful.
I suggest choosing an angle for x and plugging it into the the expressing and then use the same value for x and plug it into the options provided. The one that will give you the same value is the same expression.
The other way is manipulation of trigonometric identities.
So like I'll plug in x=2. Then solve 1+2csc(2) = (sec(2)+tan(2))^2
x is an angle in this case.
Wouldn't theta, rather than x, typically be an angle? Are you implying x = 2 degrees?
No I mean that x should be an angle from 0 to 90. Other angles would work but these angles are easier to deal with.
Okay so solving sec(2 degrees)+tan(2 degrees) gives me about 1.04, correct?
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