determine whether or not each expression is a polynomial. If yes, state the degree of the polynomial.
3x+4y
Yes, 1
(x2-6x-20) รท (x+2)
x-8-4/x-2
State the degree and leading coefficient of each polynomial in one variable. If it is not a polynomial in one variable explain why
14x4-9x3+3x-4y
not in one variable bc there are 2 variables: x and y
determine the axis of symmetry for
y=x4-8x2+16
The axis of symmetry is x=0
Write the expression in quadratic form, if possible
y8+123+8
Not possible
2a(4b+5)
8ab+10a
5x2y-10xy+15xy2/5xy
x+3y-2
find W(5) and W(-4) for each function
W(x)=-2x3+3x-12
W(5)=-247
W(-4)=104
estimate the x-coordinates at which the relative maxima and relative minima occur if possible
f(x)= x3+x2-6x-3
A relative maximum of the function occurs near x=-1.8
A relative minimum of the function occurs near x=1.1
factor completely. If not factorable say prime
2x3+5y3
Prime
(3x2y-3)(-2x3y5)
(-6x5y2)
DAILY DOUBLE!!!
9n3p3-18n2p2+21n2p3/ 3n2p2
3np-6+7p
State the degree and leading coefficient of each polynomial in one variable. If it is not a polynomial in one variable explain why
8x5-12x6+14xq-9
degree=6
leading coefficient=12
determine the consecutive integers values of x between which each real 0 of the function is located.
f(x)=x3-2x2+5
the real zeros of the function is located between x=-2 and x =-1
factor completely. If not factorable say prime
8c3-125d3
(2c-5d)(4c2+10cd+25d2)
4x(2x2+y)
8x3+4xy
(x5-4x3+4x2)/ (x-4)
x4+4x3+12x2+52x+208+832/x-4
State the degree and leading coefficient of each polynomial in one variable. If it is not a polynomial in one variable explain why.
6x5-5x4+2x9-3x2
degree=9
leading coefficient=2
determine the consecutive integers values of x between which each real 0 of the function is located.
f(x)=-3x4+5x3+4x2+4x-8
The real zeros of the function are located between x=0 and x=1, and between x=2 and x=3
factor completely. If not factorable say prime
2kx+4mx-2nx-3ky-6my+3ny
(k+2m-n)(2x-3y)
3ab(4a-5b)+4b2(2a2+1)
12a2b+8a2b2-15ab2+4b2
(a3b2-a2b+2b)(-ab)-1
3z4-z2+2z2-4z+9-13/z+2
c(x=x3-2x) d(x)=4x2-6x+8
find each value
3c(a-4) +3d (a+5)
3a3-24a2+240a+66
estimate the x-coordinates at which the relative maxima and relative minima occur.
f(x)= -x3+2x2-3x+4
It is not possible
write the equation in quadratic form if possible
4x6-2x3+8
4(x3)2-2(x3)+8