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Finding Values of Trigonometric FunctionsThinking in terms of the coordinate plane, how else can opposite and adjacent be expressed?The Six Trigonometric Functionssinx= cscx=, wherecosx=secx=, wheretanx=, wherecotx=, whereBecause each function value is in terms of ____ & ____ on the unit circle, the trigonometric functions are often times referred to as circular functions.So the function values on the right are ____________________ of their corresponding functions. All Students Take CalculusQ1Q2Q3Q4Finding Values of Trigonometric Functions1) Given the point, P=-12,32, that lies on the unit circle, find all six trigonometric functions.sint=cost=tant=csct=sect=cott=2) Given the radian measure, t=π2, find all six trigonometric functions.sint=cost=tant=csct=sect=cott=3) Given the radian measure, t=π4, find all six trigonometric functions.sint=cost=tant=csct=sect=cott=4) Given that tanθ=-23 andcosθ>0, find all six trigonometric functions.sint=cost=tant=csct=sect=cott=5) Given that sinθ=513 and 90°<θ<180°, find all six trigonometric functions.sint=cost=tant=csct=sect=cott=6) Given that tanθ=43 and cos<0, find all six trigonometric functions.sint=cost=tant=csct=sect=cott= ................
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