Let {{MATH_1}} and let {{MATH_2}}. Choose the correctly sketched and labeled graph of {{MATH_3}} and {{MATH_4}} on the interval {{MATH_5}}. {{CMD_6}} {{CMD_7}}{{ENV_8}} {{CMD_9}} {{CMD_10}}{{ENV_11}} {{CMD_12}} {{CMD_13}}{{ENV_14}} {{CMD_15}} {{CMD_16}}{{ENV_17}} {{CMD_18}} {{CMD_19}} {{CMD_20}} Let {{MATH_21}} be a function defined on {{MATH_22}} such that {{MATH_23}} for all {{MATH_24}} with {{MATH_25}} except possibly at {{MATH_26}}. Then {{MATH_27}} due to {{CMD_28}}{{CMD_29}}limit laws{{CMD_30}}{{CMD_31}}continuity{{CMD_32}}{{CMD_33}}of the difference law{{CMD_34}}{{CMD_35}}quotient law{{CMD_36}}{{CMD_37}}the Squeeze Theorem{{CMD_38}}{{CMD_39}}. {{CMD_40}} Compute the limit. {{MATH_41}}