Question

name the sides in order of their magnitude​

Answer 1

$The \: \: values \: \: of \: \: exterior \: \: angles \: \: of \\ the \: \: triangle \: \: are \: \: given \: \: wrong.$

Explanation:

$we\:\:know\:\:\boxed{The\: \: sum \: \:of \: \:the\: \: three\: \: angles \: \:of \: \:a\: \: triangle \: \:is \: \:180°.}\\then,\:\:\:<A=180°-160°=20°\\\:\:\:\:\:\:\: \: \: \:\:\:<B=180°-150°=30°\\\:\:\:\:\: \:\: \:\: \:\:\:\:\:<C=180°-130°=50°\\Now,\:\:\:<A+<B+<C=20°+30°+50°=100°≠180°$

Answer 2

Answer:

AB > AC > BC

Step-by-step explanation:

The shortest side is always opposite the smallest interior angle. The longest side is always opposite the largest interior angle.

Logically the question is wrong as sum of interior angles of a triangle must be 180⁰.