Let me draw the figure here below:
Given that the measure of the angle CFE is 65°, we want to find the measure of the angle ACD.
First, notice that angle CFE and angle EFH are supplementary angles, so their sum is 180°:
![\begin{gathered} m\angle CFE+m\angle EFH=180 \\ 65+m\angle EFH=180 \\ m\angle EFH=180-65 \\ m\angle EFH=115 \end{gathered}](https://img.qammunity.org/2023/formulas/mathematics/college/6k5ycwsu14wxao49dtds3lud45dziwllm4.png)
Now, there's a relation between angle EFH and angle ACD. Both angles are equal.
So, the measure of ACD is 115°.