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Find the Cotangent Given the Point	(-8/17,15/17)	${\displaystyle (-\frac{8}{17},\frac{15}{17})}$	Trigonometry
Solve for x in Radians	sin(x)^2=2+2cos(x)	${\displaystyle {\sin }^2\left(x\right)=2+2\cos \left(x\right)}$	Trigonometry
Solve for θ in Radians	cot(theta)=0	${\displaystyle \cot \left(\theta \right)=0}$	Trigonometry
Solve for θ in Radians	sec(theta)+ square root of 2=0	${\displaystyle \sec \left(\theta \right)+\sqrt{2}=0}$	Trigonometry
Solve for x in Radians	4cos(x)^2=5-4sin(x)	${\displaystyle 4{\cos }^2\left(x\right)=5-4\sin \left(x\right)}$	Trigonometry
Find the Other Trig Values in Quadrant II	cos(theta)=-( square root of 2)/2	${\displaystyle \cos \left(\theta \right)=-\frac{\sqrt{2}}{2}}$	Trigonometry
Solve for x in Radians	cos(x)-1=0	${\displaystyle \cos \left(x\right)-1=0}$	Trigonometry
Solve for θ in Radians	csc(theta)=(2 square root of 3)/3	${\displaystyle \csc \left(\theta \right)=\frac{2\sqrt{3}}{3}}$	Trigonometry
Convert to Trigonometric Form	cot(x)^2	${\displaystyle {\cot }^2\left(x\right)}$	Trigonometry
Solve for θ in Radians	square root of 3sec(theta)-2=0	${\displaystyle \sqrt{3}\sec \left(\theta \right)-2=0}$	Trigonometry
Convert from Radians to Degrees	(5pi)/6rad	${\displaystyle \frac{5\pi }{6}}$ rad	Trigonometry
Solve for x in Radians	4sin(x)^2=5-4cos(x)	${\displaystyle 4{\sin }^2\left(x\right)=5-4\cos \left(x\right)}$	Trigonometry
Solve for θ in Degrees	cot(theta)=-1	${\displaystyle \cot \left(\theta \right)=-1}$	Trigonometry
Convert from Radians to Degrees	pi/2rad	${\displaystyle \frac{\pi }{2}}$ rad	Trigonometry
Solve for θ in Degrees	csc(theta)=-2	${\displaystyle \csc \left(\theta \right)=-2}$	Trigonometry
Solve for x in Radians	4sin(x)^2=5+4cos(x)	${\displaystyle 4{\sin }^2\left(x\right)=5+4\cos \left(x\right)}$	Trigonometry
Convert to Trigonometric Form	csc(x)^2	${\displaystyle {\csc }^2\left(x\right)}$	Trigonometry
Convert to Trigonometric Form	sec(x)	${\displaystyle \sec \left(x\right)}$	Trigonometry
Find the Coterminal Angle	-(13pi)/2	${\displaystyle -\frac{13\pi }{2}}$	Trigonometry
Expand Using Sum/Difference Formulas	cos(90 degrees -theta)	${\displaystyle \cos (90°-\theta )}$	Trigonometry
Solve for x in Degrees	cos(x)=-( square root of 3)/2	${\displaystyle \cos \left(x\right)=-\frac{\sqrt{3}}{2}}$	Trigonometry
Find the Other Trig Values in Quadrant IV	tan(theta)=-1	${\displaystyle \tan \left(\theta \right)=-1}$	Trigonometry
Find the Other Trig Values in Quadrant II	sin(theta)=1	${\displaystyle \sin \left(\theta \right)=1}$	Trigonometry
Find the Other Trig Values in Quadrant II	sin(theta)=( square root of 2)/2	${\displaystyle \sin \left(\theta \right)=\frac{\sqrt{2}}{2}}$	Trigonometry
Solve for θ in Radians	cot(theta)=-1	${\displaystyle \cot \left(\theta \right)=-1}$	Trigonometry
Solve for x in Radians	2cos(x)- square root of 2=0	${\displaystyle 2\cos \left(x\right)-\sqrt{2}=0}$	Trigonometry
Find the Cotangent Given the Point	(5/13,12/13)	${\displaystyle (\frac{5}{13},\frac{12}{13})}$	Trigonometry
Find the Coterminal Angle	-420 degrees	${\displaystyle -420°}$	Trigonometry
Find the Cosecant Given the Point	(5/13,12/13)	${\displaystyle (\frac{5}{13},\frac{12}{13})}$	Trigonometry
Solve for θ in Degrees	tan(theta)=2/3	${\displaystyle \tan \left(\theta \right)=\frac{2}{3}}$	Trigonometry
Solve for θ in Radians	square root of 3csc(theta)-2=0	${\displaystyle \sqrt{3}\csc \left(\theta \right)-2=0}$	Trigonometry
Convert from Radians to Degrees	square root of 2	${\displaystyle \sqrt{2}}$	Trigonometry
Solve for x in Degrees	tan(x)=( square root of 3)/3	${\displaystyle \tan \left(x\right)=\frac{\sqrt{3}}{3}}$	Trigonometry
Solve for x in Radians	cos(x)^2=2-2sin(x)	${\displaystyle {\cos }^2\left(x\right)=2-2\sin \left(x\right)}$	Trigonometry
Convert from Radians to Degrees	135 degrees	${\displaystyle 135°}$	Trigonometry
Solve for θ in Radians	csc(theta)- square root of 2=0	${\displaystyle \csc \left(\theta \right)-\sqrt{2}=0}$	Trigonometry
Find the Other Trig Values in Quadrant II	cos(theta)=-1/4	${\displaystyle \cos \left(\theta \right)=-\frac{1}{4}}$	Trigonometry
Find the Other Trig Values in Quadrant III	sin(theta)=-15/17	${\displaystyle \sin \left(\theta \right)=-\frac{15}{17}}$	Trigonometry
Solve for θ in Degrees	tan(theta)=3	${\displaystyle \tan \left(\theta \right)=3}$	Trigonometry
Solve for θ in Degrees	sin(theta)=2/3	${\displaystyle \sin \left(\theta \right)=\frac{2}{3}}$	Trigonometry
Find the Cosecant Given the Point	(1,-1)	${\displaystyle (1,-1)}$	Trigonometry
Solve for θ in Degrees	cos(theta)=4/5	${\displaystyle \cos \left(\theta \right)=\frac{4}{5}}$	Trigonometry
Solve for x in Degrees	sin(x)=4/5	${\displaystyle \sin \left(x\right)=\frac{4}{5}}$	Trigonometry
Solve for x in Degrees	sin(x)=1/3	${\displaystyle \sin \left(x\right)=\frac{1}{3}}$	Trigonometry
Solve for x in Radians	-4sin(x)=-cos(x)^2+4	${\displaystyle -4\sin \left(x\right)=-{\cos }^2\left(x\right)+4}$	Trigonometry
Find the Cotangent Given the Point	(-5/13,-12/13)	${\displaystyle (-\frac{5}{13},-\frac{12}{13})}$	Trigonometry
Find the Other Trig Values in Quadrant IV	sec(theta)=3/2	${\displaystyle \sec \left(\theta \right)=\frac{3}{2}}$	Trigonometry
Solve for θ in Degrees	cot(theta)=0	${\displaystyle \cot \left(\theta \right)=0}$	Trigonometry
Solve for x in Radians	2cos(x)- square root of 3=0	${\displaystyle 2\cos \left(x\right)-\sqrt{3}=0}$	Trigonometry
Solve for x in Radians	2sin(x) = square root of 2	${\displaystyle 2\sin \left(x\right)=\sqrt{2}}$	Trigonometry
Solve for x in Degrees	tan(x)=3/4	${\displaystyle \tan \left(x\right)=\frac{3}{4}}$	Trigonometry
Convert from Radians to Degrees	7pi/4	${\displaystyle 7\frac{\pi }{4}}$	Trigonometry
Find the Cotangent Given the Point	(4,3)	${\displaystyle (4,3)}$	Trigonometry
Convert from Radians to Degrees	3pirad	${\displaystyle 3\pi }$ rad	Trigonometry
Find the Other Trig Values in Quadrant IV	cos(theta)=1/3	${\displaystyle \cos \left(\theta \right)=\frac{1}{3}}$	Trigonometry
Solve for θ in Degrees	sec(theta)=- square root of 2	${\displaystyle \sec \left(\theta \right)=-\sqrt{2}}$	Trigonometry
Find the Cotangent Given the Point	(6,8)	${\displaystyle (6,8)}$	Trigonometry
Find the Reference Angle	sin(240 degrees )	${\displaystyle \sin \left(240°\right)}$	Trigonometry
Solve for x in Radians	2cos(x)+ square root of 2=0	${\displaystyle 2\cos \left(x\right)+\sqrt{2}=0}$	Trigonometry
Solve for θ in Degrees	csc(theta)=- square root of 2	${\displaystyle \csc \left(\theta \right)=-\sqrt{2}}$	Trigonometry
Convert from Radians to Degrees	pirad	${\displaystyle \pi }$ rad	Trigonometry
Solve for θ in Radians	sec(theta)- square root of 2=0	${\displaystyle \sec \left(\theta \right)-\sqrt{2}=0}$	Trigonometry
Convert from Radians to Degrees	9/10pi	${\displaystyle \frac{9}{10}\pi }$	Trigonometry
Solve for x in Degrees	sin(x)cos(x)-cos(x)=0	${\displaystyle \sin \left(x\right)\cos \left(x\right)-\cos \left(x\right)=0}$	Trigonometry
Convert from Radians to Degrees	3rad	${\displaystyle 3}$ radians	Trigonometry
Solve for θ in Degrees	(cot(theta)- square root of 3)( square root of 2sin(theta)+1)=0	${\displaystyle (\cot \left(\theta \right)-\sqrt{3})(\sqrt{2}\sin \left(\theta \right)+1)=0}$	Trigonometry
Find the Secant Given the Point	(1,-1)	${\displaystyle (1,-1)}$	Trigonometry
Solve for x in Degrees	sin(x)=-( square root of 3)/2	${\displaystyle \sin \left(x\right)=-\frac{\sqrt{3}}{2}}$	Trigonometry
Simplify Using Half-Angle Formula	sin(pi/8)	${\displaystyle \sin \left(\frac{\pi }{8}\right)}$	Trigonometry
Find the Other Trig Values in Quadrant II	tan(theta)=-12/5	${\displaystyle \tan \left(\theta \right)=-\frac{12}{5}}$	Trigonometry
Find the Other Trig Values in Quadrant III	csc(theta)=-2	${\displaystyle \csc \left(\theta \right)=-2}$	Trigonometry
Simplify Using Half-Angle Formula	cos(pi/8)	${\displaystyle \cos \left(\frac{\pi }{8}\right)}$	Trigonometry
Convert from Degrees to Radians	arccos(( square root of 2)/2)	${\displaystyle \arccos \left(\frac{\sqrt{2}}{2}\right)}$	Trigonometry
Solve for x in Radians	cos(x)=-sin(x)^2-1	${\displaystyle \cos \left(x\right)=-{\sin }^2\left(x\right)-1}$	Trigonometry
Solve for x in Radians	3tan(x)- square root of 3=0	${\displaystyle 3\tan \left(x\right)-\sqrt{3}=0}$	Trigonometry
Find the Other Trig Values in Quadrant IV	tan(theta)=-5/12	${\displaystyle \tan \left(\theta \right)=-\frac{5}{12}}$	Trigonometry
Find the Cotangent Given the Point	(-7/25,-24/25)	${\displaystyle (-\frac{7}{25},-\frac{24}{25})}$	Trigonometry
Find the Coterminal Angle	(13pi)/2	${\displaystyle \frac{13\pi }{2}}$	Trigonometry
Simplify Using Half-Angle Formula	cos(pi/12)	${\displaystyle \cos \left(\frac{\pi }{12}\right)}$	Trigonometry
Find the Cosecant Given the Point	(-5/13,-12/13)	${\displaystyle (-\frac{5}{13},-\frac{12}{13})}$	Trigonometry
Find the Other Trig Values in Quadrant II	tan(theta)=-8/15	${\displaystyle \tan \left(\theta \right)=-\frac{8}{15}}$	Trigonometry
Convert to Rectangular Coordinates	(3,210 degrees )	${\displaystyle (3,210°)}$	Trigonometry
Solve for θ in Radians	sin(theta)-1=0	${\displaystyle \sin \left(\theta \right)-1=0}$	Trigonometry
Expand Using Sum/Difference Formulas	sin(a-b)	${\displaystyle \sin (a-b)}$	Trigonometry
Solve for x in Radians	cos(x)^2+2cos(x)+1=0	${\displaystyle {\cos }^2\left(x\right)+2\cos \left(x\right)+1=0}$	Trigonometry
Simplify Using Half-Angle Formula	tan(75 degrees )	${\displaystyle \tan \left(75°\right)}$	Trigonometry
Solve for x in Radians	tan(x)+1=0	${\displaystyle \tan \left(x\right)+1=0}$	Trigonometry
Convert to Trigonometric Form	1-cos(x)^2	${\displaystyle 1-{\cos }^2\left(x\right)}$	Trigonometry
Simplify Using Half-Angle Formula	tan((5pi)/12)	${\displaystyle \tan \left(\frac{5\pi }{12}\right)}$	Trigonometry
Find the Reference Angle	cos(120 degrees )	${\displaystyle \cos \left(120°\right)}$	Trigonometry
Solve for x in Radians	2sin(x)^2-3sin(x)+1=0	${\displaystyle 2{\sin }^2\left(x\right)-3\sin \left(x\right)+1=0}$	Trigonometry
Solve for x in Radians	cot(x)=1	${\displaystyle \cot \left(x\right)=1}$	Trigonometry
Convert to Trigonometric Form	sin(x)+cos(x)	${\displaystyle \sin \left(x\right)+\cos \left(x\right)}$	Trigonometry
Solve for θ in Radians	csc(theta)=-2	${\displaystyle \csc \left(\theta \right)=-2}$	Trigonometry
Find the Other Trig Values in Quadrant IV	tan(theta)=-( square root of 3)/3	${\displaystyle \tan \left(\theta \right)=-\frac{\sqrt{3}}{3}}$	Trigonometry
Find the Cotangent Given the Point	(3/5,-4/5)	${\displaystyle (\frac{3}{5},-\frac{4}{5})}$	Trigonometry
Find the Other Trig Values in Quadrant III	csc(theta)=-3/2	${\displaystyle \csc \left(\theta \right)=-\frac{3}{2}}$	Trigonometry
Convert from Radians to Degrees	4rad	${\displaystyle 4}$ rad	Trigonometry
Find the Other Trig Values in Quadrant III	cot(theta)=4/3	${\displaystyle \cot \left(\theta \right)=\frac{4}{3}}$	Trigonometry
Solve for θ in Degrees	2tan(theta)^2+tan(theta)=0	${\displaystyle 2{\tan }^2\left(\theta \right)+\tan \left(\theta \right)=0}$	Trigonometry