Asked by hila
The only real root of x^3 - 1999x^2+x-1999=0 is 1999. What is the only real root of (x-1)^3-1999(x-1)^2 +(x-1)-1999=0?
A. 1
B. 1998
C. 1999
D. 2000
A. 1
B. 1998
C. 1999
D. 2000
Answers
Answered by
Ms. Sue
Please heed this advice:
<b>Homework Posting Tips
Please show your work. Tutors will not do your homework for you. Please show your work for any question that you are posting.</b>
<b>Homework Posting Tips
Please show your work. Tutors will not do your homework for you. Please show your work for any question that you are posting.</b>
Answered by
hila
I have no work, these questions I don't know how to do...
Answered by
Steve
If 1999 is a root of
x^3 - 1999x^2+x-1999=0
then a root of
(x-1)^3-1999(x-1)^2 +(x-1)-1999=0
is a value of x so that
x-1 = 1999
In other words, x=2000
x^3 - 1999x^2+x-1999=0
then a root of
(x-1)^3-1999(x-1)^2 +(x-1)-1999=0
is a value of x so that
x-1 = 1999
In other words, x=2000
There are no AI answers yet. The ability to request AI answers is coming soon!