Tuesday
May 21, 2013

Homework Help: Math

Posted by Megu on Wednesday, September 19, 2012 at 7:54am.

Let f(x)= px^5 + qx^4 + rx^3 + sx^2 + tx + u be a polynomial such that f(1) = -1 and f(2) = 3 and all the numbers p, q, r, s, t and u are integers. prove that the equation
px^5 + qx^4 + rx^3 + sx^2 + tx + u = 0
has no integer roots.

No one has answered this question yet.

Answer this Question

First Name:
School Subject:
Answer:

Related Questions

math - Prove that if p, q, r and s are odd integers, then the equation x^10 + px...
Econ - The demand for widgets (QX) is given by the following equation: QX = 425-...
math - The roots of the eqn x^4 - 3x^2 + 5x - 2 = 0 are a, b, c, d, and a^n + b^...
math - The expression px^4+qx^3+3x^2+2x+3 has r(x)=(x+1) when divided by x^3-3x+...
Symbolic Logic - 1. ((∀x-Fx v ∀xGx) v -(∀xKx &...
math - a circle is tangent to the y-axis at y=3 and has one x-intercept at x=1 a...
Math - If find RX = 2y + 2x, TX = 3y - 1, and SU = 28, FIND THE VALUES OF X AND ...
algebra - rx squared plus sx plus t
further mathematics - The roots of the eqn, x^4 + px^3 + qx^2 + rx + s = 0 where...
Bobpursley plz help - Can you please check my answers 3. Tx=2x+1,XW=x+7;TW Tx+XW...

For Further Reading

Search
Members
Community