Here we’ll practice T/F with antiderivatives.

If and both have the same antiderivative, then
Let be an antiderivative of , and be an antiderivative of . If is always less than , then is always less than

Let be an antiderivative of . If is increasing on an interval, then must be positive on that interval.

Let and be antiderivatives of , which is continuous on the whole real line. Then

If , then is an antiderivative of .

The antiderivative of a constant function is a linear function.

If is an antiderivative of , which is defined on the whole real line, then is continuous.