Model simplification tends to decrease bias and increase variance, which leads to underfitting. True or False?
False. Model simplification decreases the variance but increases the bias.
False. Model simplification decreases the variance but increases the bias.
Card 1 of 259. Answer: False. Model simplification decreases the variance but increases the bias.
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False. Simplifying a model does the opposite: it increases bias and decreases variance. The statement's conclusion is right, since a model simplified too far underfits, but the cause is the extra bias. A simple model makes strong assumptions, so it misses real structure, yet changes little when trained on a different sample.
Example: prune a decision tree from depth 20 to depth 2. The deep tree memorizes its training set and changes shape with every new sample: low bias, high variance. The depth-2 tree has at most four leaves, so it misses real structure but looks almost the same across samples: high bias, low variance. Stronger regularization or dropping features moves a model the same way.
That is why simplification is the standard fix for overfitting: it trades a little bias for a large cut in variance, and test error falls as long as variance was the bigger problem. A rule of thumb for interviews: high training error points to bias, while a large train-validation gap points to variance.