Question

solve for m∠zxy if m∠wxy = 67° and m∠wxz = 32°. answer attempt 1 out of 2 m∠zxy =

Explanation:

Step1: Identify angle relationship

From the diagram, $\angle WXY$ is composed of $\angle WXZ$ and $\angle ZXY$. So, $m\angle WXY = m\angle WXZ + m\angle ZXY$.

Step2: Rearrange to solve for $m\angle ZXY$

We can rearrange the formula to $m\angle ZXY = m\angle WXY - m\angle WXZ$.

Step3: Substitute the given values

Given $m\angle WXY = 67^\circ$ and $m\angle WXZ = 32^\circ$, substitute these values into the formula: $m\angle ZXY = 67^\circ - 32^\circ$.

Step4: Calculate the result

$67^\circ - 32^\circ = 35^\circ$.

Answer:

$35^\circ$