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If P (x) is a polynomial of degree n then P (x) will have accurately n zeroes, some of which might repeat.
This fact says that if you list out all the zeroes & listing each one k times where k is its multiplicity you will have exactly n numbers in the list. Another manner to say this fact is that the multiplicity of all the zeroes has to add to the degree of the polynomial.
It will be a nice fact in a couple of sections when we go into detail regarding finding all the zeroes of polynomial. If for a polynomial we know an upper bound for the number of zeroes then we will know while we've found all of them and thus we can stop looking.
3y-4=14
2x+5
how to find the distance between -2 and 3 on a number line
(M^1/4n^1/2)^2(m2n3)^1/2
(-11,-3),(0,-7)
How do you graph 2x+3y=6?
Given a polynomial P(x) along degree at least 1 & any number r there is another polynomial Q(x), called as the quotient , with degree one less than degree of P(x) & a number R, c
Write the equation of the circle in standard form. Find the center, radius, intercepts, and graph the circle. ??2+??2+16??-18??+145=25.
let x,y,z be the complex number such that x+y+z=2,x^2+y^2+z^=3,x*y*z=4,then 1/(x*y+z-1)+1/(x*z+y-1)+1/(y*z+x-1) is
ab
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