The measure of all the angles of a parallelogram, if an angle adjacent to the smallest angle is \[{{24}^{o}}\] less than twice the smallest angle, is

\[{{37}^{o}},\,\,{{143}^{o}},\,\,{{37}^{o}},\,\,{{143}^{o}}\]

\[{{108}^{o}},\,\,{{72}^{o}},\,\,{{108}^{o}},\,\,{{72}^{o}}\]

\[{{68}^{o}},\,\,{{112}^{o}},\,\,{{68}^{o}},\,\,{{112}^{o}}\]

The measure of all the angles of a parallelogram, if an angle adjacent

1.	The measure of all the angles of a parallelogram, if an angle adjacent to the smallest angle is \[{{24}^{o}}\] less than twice the smallest angle, is
A.	\[{{37}^{o}},\,\,{{143}^{o}},\,\,{{37}^{o}},\,\,{{143}^{o}}\]
B.	\[{{108}^{o}},\,\,{{72}^{o}},\,\,{{108}^{o}},\,\,{{72}^{o}}\]
C.	\[{{68}^{o}},\,\,{{112}^{o}},\,\,{{68}^{o}},\,\,{{112}^{o}}\]
D.	None of these
Answer» D. None of these

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The measure of all the angles of a parallelogram, if an angle adjacent to the smallest angle is \[{{24}^{o}}\] less than twice the smallest angle, is

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