trig help guys!
i cat read the first one very well is it cos^2x cc^2x + cos^2x sec^2x = csc"2x ?
thats csc^2 x not cc^2 x
@cwrw238 it's cos^2x csc^2x+cos^2x+sec^2x=csc^2x
ok lets try converting LHS to sin's and cos: cos^2x * 1 / sin^2x + cos^2x / cos^2 x = tan^2 x + 1 csc^2 x = 1 + tan^2 x is a known identity so the answer to this one is it is an identity and we have proved it as above
I think you have inserted a '+' in your last post
@cwrw238 ooh yes it's wrong, it does not have a plus sign, your right
do you follow the proof i gave?
i'm looking over it, why did you put a "*"? I know it's multiply, but why..
csc = 1 / sin I multiplied by 1 / sin
@cwrw238 ooooh okay thank you!
ooh - i made 1 mistake for tan^2 x read cot^2 x the identity is csc" x = 1 + cot^2 x
the third one is a bit tricky there is a known identity tan( A + B) = tanA + tan B ----------- 1 + tan A tan B
now since cot (A + B) = 1 / tan(A + B) inverting the above cot(A + B) = 1 + tan A tan B ------------- tan A + tan B so this is not correct - not an identity
- that makes no difference to the proof - its still correct - just substitute cot where you see tan.
@cwrw238 I put not an identity
hold on you put not an identity for which one?
@cwrw238 for3
thats correct correct
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