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$A$ circular wire of diameter $10 \, cm$ is cut and placed along the circumference of a circle of diameter $1 \, m$. The angle subtended by the wire at the centre of the circle is equal to:

If $\tan \theta = -\frac{4}{3},$ then $\sin \theta = $

In a right-angled triangle $ABC$ where $\angle C = 90^{\circ}$,$AC = BC$. If $D$ is the midpoint of $AC$,then the cotangent of $\angle DBC$ is equal to:

$\cot (45^\circ + \theta ) \cot (45^\circ - \theta ) = $

If $\theta$ lies in the third quadrant and $\cos \theta = -\frac{3}{5}$,find the value of $\tan \theta$.

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