When we apply the Intermediate value theorem to {{MATH_2}} on the interval {{MATH_3}} with {{MATH_4}}, we are guaranteed the existence of at least one point {{MATH_5}} such that {{MATH_6}}.{{CMD_7}} {{CMD_8}}When we apply the Intermediate value theorem to {{MATH_9}} on the interval {{MATH_10}} with {{MATH_11}}, we are guaranteed the existence of at least one point {{MATH_12}} such that {{MATH_13}}.{{CMD_14}} {{CMD_15}}When we apply the Intermediate value theorem to {{MATH_16}} on the interval {{MATH_17}} with {{MATH_18}}, we are guaranteed the existence of at least one point {{MATH_19}} such that {{MATH_20}}.{{CMD_21}} {{CMD_22}}When we apply the Intermediate value theorem to {{MATH_23}} on the interval {{MATH_24}} with {{MATH_25}}, we are guaranteed the existence of at least one point {{MATH_26}} such that {{MATH_27}}.{{CMD_28}} {{CMD_29}}When we apply the Intermediate value theorem to {{MATH_30}} on the interval {{MATH_31}} with {{MATH_32}}, we are guaranteed the existence of at least one point {{MATH_33}} such that {{MATH_34}}.{{CMD_35}} {{CMD_36}}When we apply the Intermediate value theorem to {{MATH_37}} on the interval {{MATH_38}} with {{MATH_39}}, we are guaranteed the existence of at least one point {{MATH_40}} such that {{MATH_41}}.{{CMD_42}} {{CMD_43}}When we apply the Intermediate value theorem to {{MATH_44}} on the interval {{MATH_45}} with {{MATH_46}}, we are guaranteed the existence of at least one point {{MATH_47}} such that {{MATH_48}}.{{CMD_49}} {{CMD_50}}