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Every fundamental trigonometric function is the reciprocal of other trigonometric functions. In this step-by-step guide, you will learn more about reciprocal identities.
Understanding Secant as the Reciprocal of Cosine The secant function, written \(\sec(x)\), is defined as \(\sec(x) = \frac{1}{\cos(x)}\). This reciprocal relationship is the key to understanding how to graph secant. Wherever cosine is positive, secant is positive; wherever cosine is negative, secant is negative. Most importantly, wherever cosine is zero, secant is undefined and has […]
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