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How would i solve for the sec and cot? if given sec(-pi/6)
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you want \(\sec(-\frac{\pi}{6})\) find \(\cos(-\frac{\pi}{6})\) and take the reciprocal
again find \(-\frac{\pi}{6}\) on the unit circle. first coordinate is cosine, reciprocal is secant
so secant,cotangent, and co secant are just reciprocals of sin cos and tangent?
yes
but be careful secant is the reciprocal of COSINE and cosecant is the reciprocal of sine
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how would i solve for this equation ? 2xsquared-6x-9=0? i tried using the quadratic formula but im coming up with a wrong answer.
\[2x^2-6x-9=0\] like that ?
\[x=\frac{6\pm\sqrt{6^2-4\times 2\times (-9)}}{2\times 2}\] whatever that is
yes thanks, before i leave i have ACT's tmmrw any helpful tips?
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