The expression (cscx + cotx)^2 is the same as _____. A. csc^2x + cot^2x B. 1 + 2cot^2x + 2cscx cotx C. 1 + 2csc^2x D. csc^2x + 2cscx + cot^2x
U might as well just feed these things straight into Wolfram...
\[(\frac{1}{\sin x} + \frac{\cos x}{\sin x})^{2} = (\frac{1+\cos x}{\sin x})^{2} = \frac{\cos^{2} x + 2\cos x + 1}{\sin^{2} x} = \cot^{2} x +2\cot xcsc x +\csc^{2} x\]
its close to D but not exact, are the answer options correct
cow you did it the long way lol
yeah im wierd like that
so id go with d?
don't go with any of them none of them are correct unless you mistyped something
everythings right
then write none of these and put what cow got
wait
\[1+\cot^2x=\csc^2x\] \[\cot^2x+2cotxcscx+\csc^2x=\cot^2x+2cotxscscx+1+\cot^2x=2\cot^2x+2cotxcscx+1\]
Problem is u can often write these things in a number of ways, takes some time to solve...
i was wrong at first
wait its B)...yeah i just got that too
i'm terrible
we could had used that identity 1+cot^2x=csc^2x
trig can be tricky cause you can write the same thing different ways
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