The Intermediate Value Theorem states: If {{MATH_1}} is a continuous function for all {{MATH_2}} in the closed interval {{MATH_3}} and {{MATH_4}} is between {{CMD_5}}{{CMD_6}}v{{CMD_7}}{{CMD_8}}f(v){{CMD_9}}{{CMD_10}} and {{CMD_11}}{{CMD_12}}n{{CMD_13}}{{CMD_14}}f(n){{CMD_15}}{{CMD_16}}, then there is a number {{CMD_17}}{{CMD_18}}m{{CMD_19}}{{CMD_20}}f(m){{CMD_21}}{{CMD_22}} in {{CMD_23}}{{CMD_24}}[f(v),f(n)]{{CMD_25}}{{CMD_26}}[v, n]{{CMD_27}}{{CMD_28}} such that {{CMD_29}}{{CMD_30}}f(m) = d{{CMD_31}}{{CMD_32}}f(d) = m{{CMD_33}}{{CMD_34}}. {{CMD_35}} Consider the following graph: {{CMD_36}} {{ENV_37}} {{CMD_38}} {{CMD_39}} {{CMD_40}} {{CMD_41}}