The question is incomplete. The complete question is attached below.
Answer:
(a). AB = 16.4 in
(b) BC = 11.5 in
Explanation:
From the rectangle ABCD shown below,
AB is the base of rectangle and CB is the altitude of the rectangle.
Given:
AC = 20 in
(a)
From triangle ABC,
Applying cosine ratio for angle 35°, we get:

Therefore, AB = 16.4 in
(b)
Applying sine ratio for angle 35°, we get:

Therefore, CB = 11.5 in