As mentioned by AkamaiBrah, the difficulty level of the trial question will influence the outcome of answering a trial question right, in reality. Ignoring this fact for a moment,
We have 33 correct answers out of 37. 4 incorrect answers. 5 of those 37 questions are trial questions.
We can approach the problem in two ways, first (as stolyar approached),
33 correct answers, 4 wrong answers - choose 5 trial questions among them. Lets find out the probability of all 4 wrong answers being that of the trial questions.
p = (4 wrong being trial * one correct being trial )/ (choosing 5 trial from 37)
p = 4C4 * 33C1/37C5 = 1 *33/435893 = 1/13209
Second approach is,
32 real questions, 5 trial questions; find the probability of 4 wrong answers being that of the trial questions. [32 red balls, 5 blue balls - find the probability of 4 balls chosen being blue]
p = 5C4/37C4 = 5/66045 = 1/13209