11. A four-digit number whose last digit is not 0, if the first two digits can divide 2014, and the product of the first two digits and the last two digits can be divided by 2014, then the largest such four-digit number is $\qquad$ _
【Analysis】 $2014=2 \times 19 \times 53,2014$'s largest two-digit divisor is 53, to make this four-digit number the largest, then the first two digits of this four-digit number should be 53
$2014 \div 53=38$, to make 53 multiplied by the last two digits divisible by 2014, then the last two digits should be a multiple of 38, the largest multiple of 38 that does not exceed two digits is 76, so this four-digit number is maximized as 5376