Tuesday
July 22, 2014

Homework Help: Maths

Posted by HELP!! on Wednesday, May 8, 2013 at 5:32am.

Suppose a and b are positive integers satisfying 1≤a≤31, 1≤b≤31 such that the polynomial P(x)=x3−ax2+a2b3x+9a2b2 has roots r, s, and t.

Given that there exists a positive integer k such that (r+s)(s+t)(r+t)=k2, compute the maximum possible value of ab.

Answer this Question

First Name:
School Subject:
Answer:

Related Questions

Math (algebra) - Suppose a and b are positive integers satisfying 1≤a&#...
Math - A smooth partition of the integer n is a set of positive integers a 1 ,a ...
geometry - A smooth partition of the integer n is a set of positive integers a1,...
algebra 1 help please - 4) a student score is 83 and 91 on her first two quizzes...
Math - Find the largest possible degree n≤1000 of a polynomial p(x) such ...
mathematics - Suppose f(x) is a degree 8 polynomial such that f(2^i)=1/2^i for ...
Algebra 2 - Solve. 4a-2≤a+1≤3a+4 4a-2-1≤a+1-1≤3a+4-1 4a-...
Maths - Find the number of solutions to the equation 1/a+1/b+1/c+1/d=1 where a, ...
plls heeeeeeelp math - How many ordered pairs of positive integers 1≤k&#...
heeeeeeeeelp math - How many ordered pairs of positive integers 1≤k≤...

Search
Members