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Part 1Solve the right triangle ABC, with Cequals=90degrees°.Aequals=2222degrees° 3333prime′, cequals=567.1567.1 ft Part 1Bequals=[input]enter your response here degrees° [input]enter your response here prime′ (Simplify your answers. Type an integer or a decimal.)aequals=[input]enter your response here ft (Simplify your answers. Type an integer or a decimal. Round to the nearest tenth if needed.)bequals=[input]enter your response here ft (Simplify your answers. Type an integer or a decimal. Round to the nearest tenth if needed.)

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We are given a right triangle ABC with C = 90°. The problem statement appears to specify A = 22°22'33" and c = 567.1567 ft, and asks for Bequals in degrees and related values (with additional blanks for minutes/seconds and the side lengths a and b). To proceed, we interpret the provided data as follows: A = 22°22'33". Since C = 90°, the remaining angle B must satisfy A + B + 90° = 180°, so B = 90° − A = 90° − 22°22'33" = 67°37'27". These angular values allow us to compute the legs using c as the hypotenuse. Option 1: 67 (degrees for B) - Explanation: B is the angle measure in degrees; from the calculation above, B ≈ 67°. Reporting the degree portion as 67° is consistent with B’s value. If the bla......Login to view full explanation