# Get help with trigonometric functions

Recent questions in Trigonometric Functions
dammeym 2022-08-20

### Evaluate the trigonometric function using its period as an aid. $\mathrm{cos}\left(-13\frac{\pi }{3}\right)$

Brugolino7t 2022-08-20

### Which pair of angles has congruent values for the${\mathrm{sin}x}^{\circ }$ and the ${\mathrm{cos}y}^{\circ }$?a. ${35}^{\circ };{55}^{\circ }$b. ${35}^{\circ };{145}^{\circ }$c. ${35}^{\circ };{70}^{\circ }$d. ${35}^{\circ };{35}^{\circ }$

Eden Serrano 2022-08-18

### Use an Addition or Subtraction Formula to write the expression as a trigonometric function of one number, and then find its exact value.$\frac{\mathrm{tan}\frac{\pi }{18}+\mathrm{tan}\frac{\pi }{9}}{1-\mathrm{tan}\frac{\pi }{18}\mathrm{tan}\frac{\pi }{9}}$

sponsorjewk 2022-08-18

### When can and can't the two-sided limits exist?

musicbachv7 2022-08-17

### Find the local maximum and minimum values and saddle point(s) of the function. If you have three-dimensional graphing software, graph the function with a domain and viewpoint that reveal all the important aspects of the function.$f\left(x,y\right)=6{e}^{x}\mathrm{cos}\left(y\right)$local maximum value(s)=?local minimum value(s)=?saddle point(s) (x,y,f)=?

ahredent89 2022-08-08

### Rewrite the expression as an equivalent expression thatdoesn't contain powers of trigonometric functions greater than 1. $\mathrm{cos}4x$

Alonzo Odom 2022-08-01

### Find the exact value.$\mathrm{tan}\left(6\pi \right)$

Bernard Boyer 2022-07-27

### $h\left(t\right)=\mathrm{cot}\left(t\right)$[(3.14)/(4), ((3)(3.14)/(4))]Find the average rate of change of the function over the given interval or intervals.

Libby Owens 2022-07-27

### t is a real number and P=(x,y) is the point on the unit circlethar corresponds to t. Find the exact values of the six trigonometric functions of t.$\left(\frac{1}{2},\frac{-\sqrt{3}}{2}\right)$

Darryl English 2022-07-25

### the solid lies between planes perpendicular to the x-axis at x=-1 and x=1. the cross-sections perpendicular to the x-axisarea. circles whose diameters stretch from the curve $y=-\frac{1}{\sqrt{1+{x}^{2}}}$ to the curve $y=\frac{1}{\sqrt{1+{x}^{2}}}$b. vertical squares whose base edges run along the same ends

Nelson Jennings 2022-07-25

2022-04-01

2022-03-21

2022-02-08

### Let ${S}_{n}=\sum _{j=1}^{n}\mathrm{sin}\left(\sqrt{j\phantom{\rule{0.167em}{0ex}}}\pi \right)$. Show ${S}_{\left(2M{\right)}^{2}}<0$ and ${S}_{\left(2M+1{\right)}^{2}}>0\phantom{\rule{1em}{0ex}}\left(M=1,2,3,...\right)$ .

kejpsy 2022-01-26

### Find coordinate points where the tangent line is horizontal for $f\left(x\right)=-\mathrm{sin}\left(8x\right)+6\mathrm{cos}\left(4x\right)-8x$

Tessa Leach 2022-01-25

### Find modulus and argument of $\omega =\frac{\mathrm{sin}\left(P+Q\right)+i\left(1-\mathrm{cos}\left(P+Q\right)\right)}{\left(\mathrm{cos}P+\mathrm{cos}Q\right)+i\left(\mathrm{sin}P-\mathrm{sin}Q\right)}$

pozicijombx 2022-01-25

### Given that $\mathrm{tan}\frac{x}{2}=\frac{1-\mathrm{cos}\left(x\right)}{\mathrm{sin}\left(x\right)}$, deduce that $\mathrm{tan}\frac{\pi }{12}=2-\sqrt{3}$ I know $\mathrm{tan}\frac{x}{2}=\frac{1-\mathrm{cos}\left(x\right)}{\mathrm{sin}\left(x\right)}$ is true and I can prove it by squaring and taking a square root of the right side then I multiply by $\frac{0.5}{0.5}$. And I will use $\mathrm{cos}\frac{x}{2}=\sqrt{\frac{1+\mathrm{cos}x}{2}}$ and $\mathrm{sin}\frac{x}{2}=\sqrt{\frac{1-\mathrm{cos}x}{2}}$ But I do not understand the part of deducing.

poveli1e 2022-01-24

### If $\mathrm{cos}2v=-\frac{19}{}$ and v is acute, then determine the value of v I have tried using the double angle identity $\mathrm{cos}2v={\mathrm{cos}}^{2}v-{\mathrm{sin}}^{2}v$ Ive

Maximus George 2022-01-24

### Find the maximum angle X in the range ${0}^{\circ }\le x\le {360}^{\circ }$ which satisfies the equation ${\mathrm{cos}}^{2}\left(2x\right)+\sqrt{3}\mathrm{sin}\left(2x\right)-\frac{74}{=}0$

Tori Hines 2022-01-24

### Why must x be acute for the identity $\sqrt{\frac{1-\mathrm{sin}x}{1+\mathrm{sin}x}}=\mathrm{sec}x-\mathrm{tan}x$ to hold true?

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