Given the triangle XYZ above, calculate the value of Cot \(\theta\) and the length XY, respectively
a
\(\frac{\sqrt{48}}{13}\), \(\sqrt{48}\)
b
\(\frac{\sqrt{48}}{11}\), \(\sqrt{48}\)
c
\(\frac{\sqrt{13}}{11}\), \(\sqrt{13}\)
d
\(\frac{13}{\sqrt{48}}\), \(\sqrt{48}\)
Explanation
Correct Option
bVideo Explanation
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