If {{MATH_1}} is an antiderivative of {{MATH_2}}, which is defined on the whole real line, then {{MATH_3}} is continuous. {{CMD_4}} Recall: {{MATH_5}}, for all real numbers {{MATH_6}}. Therefore, {{MATH_7}} is differentiable on the whole real line. {{CMD_8}} {{CMD_9}} Since {{MATH_10}} is differentiable on the whole real line, it must be continuous there. {{CMD_11}} {{CMD_12}} {{CMD_13}}True{{CMD_14}} {{CMD_15}}False{{CMD_16}} {{CMD_17}}