If sec theta + tan theta = x, then sec theta = ?
a) (x^2 + 1)/ x b) (x^2 - 1)/ x c) (x^2 - 1)/ 2x d) (x^2 + 1)/ 2x
Instead if theta I will consider A (Theta is too long to write
Okiee xD
secA+ tanA = x tanA= x-secA ...(1) Now we know that: sec²A=1+tan²A Put in eqn (1): sec²A=1+ (x-secA)² sec²A = 1+x²+sec²A -2xsecA 0=1-2xsecA 2xsecA=1 secA= 1/2x
Oh
Thanks a lot! But that's not an option. ;-;
That's what I am wondering
I am right, but no option there with that answer.
The options are probably wrong ;-;
No! I got it!
I did a mistake
secA+ tanA = x tanA= x-secA ...(1) Now we know that: sec²A=1+tan²A Put in eqn (1): sec²A=1+ (x-secA)² sec²A = 1+x²+sec²A -2xsecA 0=1-2xsecA + x² 2xsecA=1 + x² secA= 1+x²/2x
Here it is ↑↑↑
I forgot to add x² in 6th step
Thanks a lot, Divya! I appreciate it! I'm kinda noob in trig. ;-;
That's option D
Heh! np ^_^
c:
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