**Problem: Finding the Unknown Angle in a Non-Regular Pentagon****Description:**Given the following non-regular pentagon, find the measure of the unknown angle.The pentagon has the following interior angles labeled:- 48°- 144°- 151°- 145°- \( x^\circ \) (unknown angle)**Diagram Explanation:**The diagram shows a five-sided polygon, with the interior angles labeled as specified above. The shape is irregular, meaning its sides and angles are not all equal.**Calculation Task:**To find the measure of angle \( x \), use the formula for the sum of interior angles of a pentagon. The sum of the interior angles in any pentagon is:\[ (5 - 2) \times 180^\circ = 540^\circ \]Therefore, calculate:\[ 48^\circ + 144^\circ + 151^\circ + 145^\circ + x = 540^\circ \]Simplify to solve for \( x \):\[ x = 540^\circ - (48^\circ + 144^\circ + 151^\circ + 145^\circ) \]**Input Box:**\( x = \_\_^\circ \) [Enter the value for \( x \)]**Navigation:**- [Next Question] Button to proceed once the calculation is complete.

Given data÷ We have given non regular pentagon. Sum of the interior angle for polygon is given by÷ S=n-2180 Where, n=number of sides of polygon=5 S=5-2180 S=3180 S=540Sum of all interior angles = 540 144+48+151+145+x=540 488+x=540 x=540-488 x=52 So,the value of angle is x=52 degrees