Question : In the given figure, $\Delta QPS \cong \Delta SRQ $. Find the measure of $\angle PSR$.
 

Option 1: 64°

Option 2: 74°

Option 3: 52°

Option 4: 82°

Question : In $\triangle {PQR} $, PQ = PR and S is a point on QR such that $\angle {PSQ}=96^{\circ}+\angle {QPS}$ and $\angle {QPR} = 132^{\circ}$. What is the measure of $\angle {PSR}$?

Option 1: 45°

Option 2: 56°

Option 3: 54°

Option 4: 52°

Question : Directions: Select the figure that will come next in the following figure series.

Option 1:

Option 2:

Option 3:

Option 4:

Question : If in a $\triangle$ABC as drawn in the figure, AB = AC and $\angle$ACD = 130°, then $\angle$BAC is equal to:

Option 1: 60°

Option 2: 50°

Option 3: 70°

Option 4: 80°

Question : In the given figure, $\angle D B C=65^{\circ}, \angle B A C=35^{\circ}$ and $\mathrm{AB}=\mathrm{BC}$, then the measure of $\angle \mathrm{ECD}$ is equal to:

Option 1: 65°

Option 2: 50°

Option 3: 55°

Option 4: 45°

Question : In the given figure, PQ is a chord passing through the centre 'O' of the circle. Calculate $\angle$PQS.

Option 1: 40°

Option 2: 60°

Option 3: 20°

Option 4: 80°