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Find the Exact Value Of tan⁡(u+v)\tan ( u + v )

Question 112

Multiple Choice

Find the exact value of tan⁡(u+v) \tan ( u + v ) given that sin⁡u=−725\sin u = - \frac { 7 } { 25 } and cos⁡v=1213\cos v = \frac { 12 } { 13 } . (Both uu and vv are in Quadrant IV.)


A) tan⁡(u+v) =43253\tan ( u + v ) = \frac { 43 } { 253 }
B) tan⁡(u+v) =316253\tan ( u + v ) = \frac { 316 } { 253 }
C) tan⁡(u+v) =−204253\quad \tan ( u + v ) = - \frac { 204 } { 253 }
D) tan⁡(u+v) =283253\tan ( u + v ) = \frac { 283 } { 253 }
E) tan⁡(u+v) =−323253\tan ( u + v ) = - \frac { 323 } { 253 }

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