Question

if one angle of a parallelogram is 72 degrees .find the other angle​

Answer 1

Answer:

Answer in the attachment

Answer 2

$\huge❥\huge{\underline{\mathtt{\red{A}\pink{n}\green{s}\blue{w}\purple{e}\orange{r}\green}}}࿐$

x+72=180°(adjacent angles)

x=180-72

x=108°

y=72°(opposite angles of paralleogram are equal)

z=x=108°(opposite angles of paralleogram are equal)

$\mathbb\colorbox{black}{\color{cyan}{1st Angle}}$ = $\mathbb\colorbox{black}{\color{pink}{72° (Given)}}$

$\mathbb\colorbox{black}{\color{cyan}{2nd Angle}}$ = $\mathbb\colorbox{black}{\color{pink}{108°}}$

$\mathbb\colorbox{black}{\color{cyan}{3rd Angle}}$ = $\mathbb\colorbox{black}{\color{pink}{72°}}$

$\mathbb\colorbox{black}{\color{cyan}{4th Angle}}$ = $\mathbb\colorbox{black}{\color{pink}{108°}}$

Answer 3

$\huge❥\huge{\underline{\mathtt{\red{A}\pink{n}\green{s}\blue{w}\purple{e}\orange{r}\green}}}࿐$

x+72=180°(adjacent angles)

x=180-72

x=108°

y=72°(opposite angles of paralleogram are equal)

z=x=108°(opposite angles of paralleogram are equal)

$\mathbb\colorbox{black}{\color{cyan}{1st Angle}}$ = $\mathbb\colorbox{black}{\color{pink}{72° (Given)}}$

$\mathbb\colorbox{black}{\color{cyan}{2nd Angle}}$ = $\mathbb\colorbox{black}{\color{pink}{108°}}$

$\mathbb\colorbox{black}{\color{cyan}{3rd Angle}}$ = $\mathbb\colorbox{black}{\color{pink}{72°}}$

$\mathbb\colorbox{black}{\color{cyan}{4th Angle}}$ = $\mathbb\colorbox{black}{\color{pink}{108°}}$