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the figure below, m/_2=63^(@). Find m/_1,m/_3, and m/_4. {:[m/_1=],[m/_3=],[m/_4=]:} ◻

the figure below, m∠2=63∘ m \angle 2=63^{\circ} . Find m∠1,m∠3 m \angle 1, m \angle 3 , and m∠4 m \angle 4 .\newlinem∠1=m∠3=m∠4= \begin{array}{l} m \angle 1= \\ m \angle 3= \\ m \angle 4= \end{array} \newline□ \square

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Q. the figure below, m∠2=63∘ m \angle 2=63^{\circ} . Find m∠1,m∠3 m \angle 1, m \angle 3 , and m∠4 m \angle 4 .\newlinem∠1=m∠3=m∠4= \begin{array}{l} m \angle 1= \\ m \angle 3= \\ m \angle 4= \end{array} \newline□ \square
  1. Assume Consecutive Angles: Since no diagram is provided, we'll assume that angles 11, 22, 33, and 44 form a set of consecutive angles around a point, which means they add up to 360360 degrees.
  2. Calculate Sum: Calculate the sum of the other three angles by subtracting the measure of angle 22 from 360360 degrees.\newline360∘−63∘=297∘360^\circ - 63^\circ = 297^\circ.
  3. Find Measure: Assuming angles 11, 33, and 44 are equal (as no additional information is provided), divide 297297 degrees by 33 to find the measure of each angle.\newline297297 degrees // 33 = 9999 degrees.

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