Question 1 1 pts
A polynomial, p(x), has a lead coefficient of 1 and exactly
three distinct zeros.
• x= -2 is a zero of multiplicity of one
• x=3 is a zero of multiplicity of one
• x= -5 is a zero of multiplicity of two
Which choice show p(x)?
op(x) = x4 + 9x + 9x2 - 85x - 150
p(x) = x4 - 9x + 9x² +85x - 150
p(x) = x2 + 4x2 - 11x - 30
p(x) = x - 4x2 - 11x + 30
Question 2
1 pts
Find the difference (f-8) if f (x) = 7x3 – 5x + 8 and
8(x) = 4x? - 2x + 1.
3x3 + 3x - 7
3x3 - 7x - 7
3r3 – 3x + 7
3x3 – 7x +7
D Question 3
1 pts
When dividing the polynomial p(x)= 3x3 - 10x2 + 13x -
6 by x-2, the remainder can be determined by evaluating
p(2). What is the value of this remainder?
op(2)= 5
op(2)= 0
op(2)= 3
op(2)= 4
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