SAT Subject Test in Math II › Factoring and Finding Roots
Give the set of all real solutions of the equation .
A cubic polynomial with rational coefficients whose lead term is
has
and
as two of its zeroes. Which of the following is this polynomial?
Which of the following values of would not make
a prime polynomial?
Define functions and
.
for exactly one value of
on the interval
. Which of the following is true of
?
Define a function .
for exactly one positive value of
; this is on the interval
. Which of the following is true of
?
A polynomial of degree 4 has as its lead term
and has rational coefficients. One of its zeroes is
; this zero has multiplicity two.
Which of the following is this polynomial?
What is a possible root to ?
Which of the following polynomials has as a factor?
A polynomial of degree 4 has as its lead term and has rational coefficients. Two of its zeroes are
and
What is this polynomial?
Which of the following could be a solution for the equation ?