The two angles measuring $4x$ and $6x$ are adjacent angles. If the smaller angle is expanded by $10°$, the two angles become complementary to each other. The greater angle of the two angles measures 

In the adjoining figure, if the two marked angles form a linear pair, the greater angle measures 

In the adjoining figure, $AB$ is perpendicular to both the lines $l \mathrm{and} m$. Now, we get 

In the adjoining figure, $l\parallel BC$ and $AB \mathrm{and} AC$ are the trasversals. If $\angle 2=\angle 3$ and $\angle 1=\frac{1}{4}\angle 2$, then the measure of $\angle B$ is