When the division was calculated by changing the tens and units digits of the divisor, the quotient and remainder were 25 each. When the divisor is 65, find the sum of the correctly calculated quotient and remainder.
56 25 [OP_MUL] 25 [OP_ADD] 65 [OP_FDIV] 56 25 [OP_MUL] 25 [OP_ADD] 65 [OP_MOD] [OP_ADD]
var_a = 56
var_b = 25
var_c = var_a * var_b
var_d = 25
var_e = var_c + var_d
var_f = 65
var_g = var_e // var_f
var_h = 56
var_i = 25
var_j = var_h * var_i
var_k = 25
var_l = var_j + var_k
var_m = 65
var_n = var_l % var_m
var_o = var_g + var_n
print(int(var_o))