Meaning of pair of tangents to a hyperbola
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x2a2−y2b2=1x2a2−y2b2=1
from an external point (x1,y1)(x1,y1).
My book says that the answer is SS1=T2SS1=T2, where
S=x2a2−y2b2−1S1=x21a2−y21b2−1T=xx1a2−yy1b2−1S=x2a2−y2b2−1S1=x12a2−y12b2−1T=xx1a2−yy1b2−1
But I can't get this result. Please help me go about this problem.
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