if v,w,x,y,z are non negative integer, each less than 11,then how many distinct combinations(w,v,x,y,z) satisfy v(11^4)+w(11^3)+x(11^2)+y(11)+z=151001.	Choose the correct choice from the following answers:
A) 0 B) 1 C) 2 D) 3 E) 4
v(11^4)+w(11^3)+x(11^2)+y(11)+z=151001   151001/11 gives remainder 4.   v(11^4)+w(11^3)+x(11^2)+y(11) = 151001 - z   to make it divisible by 11, z should be 4..   as value of z cannot be any other number, we can form only on 1 distinct combination..   ANSWER:1
<result>B</result>
if v,w,x,y,z are non negative integer, each less than 11,then how many distinct combinations(w,v,x,y,z) satisfy v(11^4)+w(11^3)+x(11^2)+y(11)+z=151001.