BC ANALYSIS: **Worksheet** C: **graphing** **secant** **and cosecant** Use the **graphing** calculator and your unit circle (if you have to). Make sure your calculator is in radian mode. If you still have your table of values from the sine and cosine **graphs** you made previously, go directly to step 2. Go to STAT, Edit. This will bring you to a set of tables..

# Graphing secant and cosecant worksheet

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Jun 19, 2022 · **Graphing Secant And Cosecant** Functions Practice** Worksheet** Answers. Logarithmic** graphing** features A** worksheet** for** graphing logarithmic** functions is a fantastic choice for college students of algebra 2 to obtain familiar with the niche. The** worksheet** includes dining tables that match the mother or father function to the** graph.**.

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Section 5.3a – **Graphs** of the **Cosecant** and **Secant** Functions 3 The **Cosecant** **Graph** RECALL: 1 csc sin x x so where sin 0x , cscx has an asymptote. To **graph** y Acsc( , first **graph**, Bx C) D THE HELPER **GRAPH**, y Asin( . Bx C) D **Cosecant**: cscf xx Period: 2 Vertical Asymptote: x k , k is an integer Example 2: Let. **Cosecant** and **Secant** **Graphs** . 173 plays . 14 Qs . Parent Function Trig **Graphs** . 41 plays . 13 Qs . **Graphing** Trig Functions . 54 plays . 9 Qs . Quadratic **Graphs** and .... Now, I’m going to draw the **secant** function in red. That means we’re doing 1/cos (x), or 1/cos (?). In particular, 1/1 is 1. Then as the cosine goes down to 0, **secant** is 1/cos, so it goes up to infinity there, and does the same thing on the other side, so **secant** looks like that. When the cosine is negative, when the cosine is -1, **secant** is -1.. For instance, **Cosecant** is the reciprocal of sine. **Secant** is the reciprocal of cosine. Cotangent is the reciprocal of tangent. When solving right triangles the three main identities are traditionally used. However, the reciprocal functions (**secant**, **cosecant** **and** cotangent) can be helpful in solving trig equations and simplifying trig identities.

**Cosecant, Secant & Cotangent** mc-TY-cosecseccot-2009-1 In this unit we explain what is meant by the three trigonometric ratios **cosecant**, **secant** and cotangent. We see how they can appear in trigonometric identities and in the solution of trigonometrical equations. Finally, we obtain **graphs** of the functions cosecθ, secθ and cotθ. The Graph of y = sec x. We could laboriously draw up a table with millions of values, or we could work smart and recall that. \displaystyle \sec { {x}}=\frac {1} { { \cos { {x}}}} secx= cosx1. We know the sketch for y = cos x and we can easily derive the sketch for y = sec x, by finding the reciprocal of each y -value.

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The sine of $0$ equals $0$ Here is a list of them: The six basic trigonometric functions can be defined using a right triangle: The six trig functions are sine, cosine, tangent , **cosecant**, **secant**, **and** cotangent The graph above gives the information in five year sections so we could write our report like this: The number of cases of X disease.

The quiz will help you explore the following skills: Reading comprehension - ensure that you draw the most important information from the related **secant**, **cosecant**, and cotangent functions lesson ....

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