Select the correct statement. {{CMD_7}} Recall, a function {{MATH_8}} has to be continuous on a closed interval {{MATH_9}} and differentiable on an open interval {{MATH_10}}, so that we can apply the Mean value theorem. If the above conditions are satisfied, the the Mean value theorem (MVT) guarantees that there exists a point {{MATH_11}} in {{MATH_12}} such that {{MATH_13}}. {{CMD_14}} {{CMD_15}} {{CMD_16}}The function {{MATH_17}} satisfies the conditions of the MVT on its domain.{{CMD_18}} {{CMD_19}}The function {{MATH_20}} does not satisfy the conditions of the MVT on its domain, because {{MATH_21}} is not continuous on its domain.{{CMD_22}} {{CMD_23}}The function {{MATH_24}} does not satisfy the conditions of the MVT on its domain, because {{MATH_25}} is not differentiable on {{MATH_26}}.{{CMD_27}} {{CMD_28}} {{CMD_29}} {{CMD_30}} {{CMD_31}} {{ENV_32}} {{CMD_33}}