Question 965972
Let theta be an angle in Quadrant II such that the sin of theta = 5/6.
Find the exact values of the sec of theta and the tan of theta.
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sinx=5/6
{{{cosx=sqrt(1-sin^2(x))=sqrt(1-(25/36))=sqrt(11/36)=sqrt(11)/6}}}
secx=1/cosx=6/√11=(6√11)/11
tanx=sinx/cosx=5/√11=(5√11)/11