The result of factoring: 2x2 + 14x
2x(x + 7)
To factor the trinomial x2 + 8x + 16 you find two numbers that add to 8 but multiply to this...
16
The result of factoring: x2 - 4
(x+2)(x-2)
The degree of this polynomial:
y=(x-2)3(x+1)(x+2)2(x-3)4
10
The 3 types of multiplicities (draw them).
Ms.K will check
The result of factoring:
8a - 16
8(a - 2)
The result of factoring:
x2 + 8x + 12
(x + 2)(x + 6)
The result of factoring:
27y3-64
(3y-4)(9y2+12y+16)
The quotient when 15y12-45y3 is divided by 5y3.
3y9-9
The result of factoring:
ax2 - 3ax - 54a
a(x + 6)(x - 9)
The GCF of:
25z2 - 125xz
25z
The result of factoring:
x2 - 6x + 8
(x - 4)(x - 2)
The result of factoring:
8x3 + 27
(2x + 3)(4x2 -6x+ 9)
The zeros and their multiplicities of this polynomial:
y= x3(x+1)(x-2)2(x+5)
(0,0): 3
(-1,0): 1
(2,0): 2
(-5,0): 1
Factor:
x^6+3x^3-4
(x^3+4)(x-1)(x^2+x+1)
The result of factoring:
9x3 - 45xy + 9y
9(x3 - 5xy + y)
The result of factoring:
16x2 +31x - 2
(16x - 1 )(x + 2 )
The result of factoring:
81x2 - 1
(9x - 1)(9x + 1)
End behavior of
y=-2/3x^3+5x^2+4
Odd Negative
up on the left and down on the right
The result of factoring:
9x2 - 42x + 49
(3x - 7)(3x - 7) or (3x-7)2
The result of factoring:
a3b8−7a10bd4+2a5b2
a3b2(b6−7a7b2+2a2)
The result of factoring:
10x2 +x - 3
(2x - 1)(5x +3)
The result of factoring:
54x3 + 250
2(3x + 5)(9x2 - 15x+25)
Solve the following polynomial:
4x^6+4x^5-24x^4=0
x=0
x=-3
x=2
The result of factoring:
8x^6y^12+27
(2x^2y^4+3)(4x^4y^8-6x^2y^4+9)