Which of the following can be four interior angles of a quadrilateral?

As we know the sum of all interior angles in a quadrilateral is ${360}^{°}$ .
So, by verifying each option, we get:
Option 1: 
${\mathbf{140}}^{\mathbf{°}}\mathbf{+}{\mathbf{40}}^{\mathbf{°}}\mathbf{+}{\mathbf{20}}^{\mathbf{°}}\mathbf{+}{\mathbf{160}}^{\mathbf{°}}\mathbf{=}{\mathbf{360}}^{\mathbf{°}}$  

Option 2:
${270}^{°}+{150}^{°}+{30}^{°}+{20}^{°}={470}^{°}$  

Option 3:
${40}^{°}+{70}^{°}+{90}^{°}+{60}^{°}={260}^{°}$  

Option 4:
${70}^{°}+{70}^{°}+{80}^{°}+{80}^{°}={300}^{°}$