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Given:
AB||DE
∠BAE = 35*
∠CDE = 53*
As AB||DE, we know that AE is a transversal
Thus, by alternate interior angles, ∠BAE = ∠AED
∠AED = 35*
Also, we know that ∠CDE = 53*
Now, using angle sum property
180* = ∠AED + ∠CDE + ∠DCE
180* = 35* + 53* + ∠DCE
∠DCE = 180* - 35* - 53*
∠DCE = 92
Now, ∠DCE and ∠ACD are a linear pair
So,
∠DCE + ∠ACD = 180*
92 + ∠ACD = 180*
∠ACD = 180*- 92*
∠ACD = 88*
Hope this helped!
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