Calculate sin(x) (or cos(x)) and tan(x) when cos(x) (or sin(x)) is known Algebra II

\sin\left(x\right) = .36 and \tan\left(x\right)=\dfrac{2}{5}

\sin\left(x\right) = .64 and \tan\left(x\right)=\dfrac{5}{3}

\sin\left(x\right) = .8 and \tan\left(x\right)=\dfrac{4}{3}

\sin\left(x\right) = .4 and \tan\left(x\right)=\dfrac{2}{7}

\cos\left(x\right)\approx .62 and \tan\left(x\right)\approx.53

\cos\left(x\right)\approx .65 and \tan\left(x\right)\approx.72

\cos\left(x\right)\approx .95 and \tan\left(x\right)\approx.31

\cos\left(x\right)\approx .25 and \tan\left(x\right)\approx.63

\cos\left(x\right)= -.8 and \tan\left(x\right)=-.75

\cos\left(x\right)= -.35 and \tan\left(x\right)=-.62

\cos\left(x\right)= -.26 and \tan\left(x\right)=-.55

\cos\left(x\right)= -.38 and \tan\left(x\right)=-.92

\cos\left(x\right)\approx .23 and \tan\left(x\right)\approx .79

\cos\left(x\right)\approx .37 and \tan\left(x\right)\approx .42

\cos\left(x\right)\approx .73 and \tan\left(x\right)\approx .41

\cos\left(x\right)\approx .98 and \tan\left(x\right)\approx .20

\cos\left(x\right)\approx .35 and \tan\left(x\right)\approx.22

\cos\left(x\right)\approx .55 and \tan\left(x\right)\approx.93

\cos\left(x\right)\approx .87 and \tan\left(x\right)\approx.57

\cos\left(x\right)\approx .87 and \tan\left(x\right)\approx.57

\sin\left(x\right)\approx -.95 and \tan\left(x\right)=-3.16

\sin\left(x\right)\approx -.75 and \tan\left(x\right)=-1.27

\sin\left(x\right)\approx -.34 and \tan\left(x\right)=-.73

\sin\left(x\right)\approx -.40 and \tan\left(x\right)=-.38

\sin\left(x\right)\approx .54 and \tan\left(x\right)\approx .23

\sin\left(x\right)\approx .23 and \tan\left(x\right)\approx 2.1

\sin\left(x\right)\approx .98 and \tan\left(x\right)\approx 4.9

\sin\left(x\right)\approx .43 and \tan\left(x\right)\approx 2.34