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(6) 
/_1 and 
/_2 aro 
11+4=90 
0.1=(7x+16)^(@)mdmm//2=(4x-3)^(@), then find the mesure of 
/_2. 
quad x=pi find the measure of 
/_2.

7(7x+16)+(4x-3)
A.lialtab

(-3)

(66) 1 \angle 1 and 2 \angle 2 aro 11+4=90 11+4=90 0.1=(7x+16)mdmm/2=(4x3) 0.1=(7 x+16)^{\circ} \mathrm{mdm} \mathrm{m} / 2=(4 x-3)^{\circ} , then find the mesure of 2 \angle 2 . x=π \quad x=\pi find the measure of 2 \angle 2 .\newline7(7x+16)+(4x3) 7(7 x+16)+(4 x-3) \newlineA.lialtab\newline(3) (-3)

Full solution

Q. (66) 1 \angle 1 and 2 \angle 2 aro 11+4=90 11+4=90 0.1=(7x+16)mdmm/2=(4x3) 0.1=(7 x+16)^{\circ} \mathrm{mdm} \mathrm{m} / 2=(4 x-3)^{\circ} , then find the mesure of 2 \angle 2 . x=π \quad x=\pi find the measure of 2 \angle 2 .\newline7(7x+16)+(4x3) 7(7 x+16)+(4 x-3) \newlineA.lialtab\newline(3) (-3)
  1. Step 11: Plug in x value: question_prompt: Find the measure of 2\angle 2 when x=πx=\pi.\newline Step 11: Plug in the given value of xx into the equation for 2\angle 2.\newline2=11+4=90\angle 2 = 11 + 4 = 90\newline2=90\angle 2 = 90 degrees
  2. Step 22: Solve equation: Step 22: Solve the equation 0.1=(7x+16)20.1 = (7x + 16)^{2} and (4x3)2(4x - 3)^{2} to find the measure of 2\angle_2. This step is not needed because we already have the measure of 2\angle_2 from Step 11.

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