Respuesta :

Solution:

Notice that

[tex]x\text{ + 22 = 2x}[/tex]

this is equivalent to

[tex]2x\text{ -x = 22}[/tex]

this is equivalent to:

[tex]x\text{ = 22}[/tex]

replacing this value in the given equations for the angles, we can conclude that:

[tex]m\angle A\text{ = x+22 = 22+22 = 44}[/tex]

and

[tex]m\angle D\text{ =2x = 2(22) = 44}[/tex]

then, the correct answer is:

[tex]m\angle A\text{ =44}[/tex]

and

[tex]m\angle D\text{ = 44}[/tex]

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