Answer:
140°
Step-by-step explanation:
We know that all of these angles here are part of a hexagon, meaning that their angle measures will all add up to 720°.
We can use what we already know and find what CDE and DEF will add up to.

Now, assuming x is the measure of DEF, we can create an equation for this.

This is the measure of DEF, but it asks for CDE, which is twice the size of DEF. So

We can double check this is right by adding up all the measures.

Hope this helped!