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if m∠rxu = 67°, then what is m∠uxs? answer attempt 1 out of 2 m∠uxs = °…

Question

if m∠rxu = 67°, then what is m∠uxs? answer attempt 1 out of 2 m∠uxs = ° submit answer

Explanation:

Step1: Identify angle relationship

∠RXU and ∠UXS are supplementary (form a linear pair), so \( m\angle RXU + m\angle UXS = 180^\circ \).

Step2: Substitute known value

Given \( m\angle RXU = 67^\circ \), substitute into the equation: \( 67^\circ + m\angle UXS = 180^\circ \).

Step3: Solve for \( m\angle UXS \)

Subtract \( 67^\circ \) from both sides: \( m\angle UXS = 180^\circ - 67^\circ = 113^\circ \).

Answer:

113