Correct option is (D) 10
abc is a 3-digit number
\(\therefore\) abc = 100a+10b+c
Now abc+bca+cab = (100a+10b+c) + (100b+10c+a) + (100c+10a+b)
= (100a+10a+a) + (100b+10b+b) + (100c+10c+c)
= 111a + 111b + 111c
= 111 (a+b+c)
= 3 \(\times\) 37 (a+b+c)
\(\therefore\) 3, 37 & (a+b+c) are factors of abc+bca+cab.
Thus, abc+bca+cab is divisible by 3, 37 and a+b+c, but not divisible by 10.