Brute force would not work
So the robot says that it takes between 4 seconds and 1 hour 43 minutes to crack a 3-number combination safe. That is complete rubbish. The 4 seconds is likely the estimate for opening the safe on the first try, this means it takes the robot 4 seconds to rotate the dial 3 times. 1 hour 43 minutes equals 6,180 seconds, divided by 4 gives 1,545 trials.
A combination lock dial usually scales between 1 and 100 (search "combination lock dial" on Google and you'll see). 3 number combination means at least 100 x 99 x 99 permutations (I'm assuming you can't have 3 identical numbers). That is 980,100 possible combinations, 634 times more combinations than the trials the robot can perform in the given time.
Ignoring that "little" problem and say the robot does brute force its way through the lock, another problem with spinning the dial so many times in such a short duration is heat generation. If every 3 trials span one single revolution (that is, the equivalent of rotating the dial exactly 360 degrees), that means 326,700 revolutions over the 103 minutes, which is over 3000 RPM. Imagine spinning the lock dial at that speed for over an hour. That thing will be so frigging hot the gears would probably expand and lock the entire assembly.
Even if the safe was using a high school combination lock (ie. 30 numbers), there will still be 25,230 possible permutations, 16 times more than the 1545 trials the robot can perform in the given time.
That robot might be able to cook and garden, but it sure as *beep* can't do basic math.