Add the Polynomials
(4x + 9) +(x - 4)
5x + 5
Subtract the polynomials:
(g - 4) - (3g - 6)
-2g + 2
Divide the polynomial:
(m2 – 2mn) ÷ m
m – 2n
Multiply the Polynomials:
3x2 (2x4)
6x6
Add the polynomials:
(-3a - 2) + (7a + 5)
4a + 3
Subtract the polynomials:
(-5h - 2) - (7h +6)
-12h - 8
Divide the Polynomial:
10a8 / 10a6
a2
Multiply the Polynomials:
3(2x + 4x2 - 5)
12x2 + 6x - 15
Add the polynomials:
(x2 +3x + 5) + ( -x2 +6x)
9x + 5
Subtract the polynomials:
(-x2 - 5) - (-3x2 -x -8)
2x2 + x +3
Divide the polynomial:
(-24c6 – 32c4) ÷ (-8c3)
3c3 + 4c
Multiply the Polynomials:
−y2 (−8x2 − 6xy − y2 )
8y2x2 + 6y3x + y4
Add the polynomials:
(t2 + 3t3 -3) + (2t2 +7t -2t3)
t3 +3t2 +7t -3
Subtract the Polynomials:
(k2 + 6k3 -4) - (5k3 + 7k -3k2)
k3 + 4k2 -7k -4
Divide the polynomial:
(18r5 + 36r4 + 27r3 ) ÷ 9r
2r4 + 4r3 + 3r2
Multiply the Polynomials:
(7r6s7tu)(9r8s2tu8)
63r14s9t2u9
Add the polynomials:
(-1 + x2 + 2x) + (1 -2x + 2x2)
3x2
Subtract the Polynomials:
(2x - 3x) - (x2 -2x + 4)
-x2 + x - 4
Divide the polynomial:
(24m3n2 – 36m2n3) ÷ 6m2n2
4m – 6n
Multiply the Polynomials:
(x-4)(3x+6)
3x2 - 6x - 24
Find the perimeter of a triangle whose side lengths are 3x, 2x + 7, and 18 units long.
5x + 25 units
Subtract the following polynomials
(3 - 6x5 - 8x4) - (-6x4 - 3x - 8x5)
2x5 - 2x4 + 3x + 3
Divide the Polynomials:
(2x3 - 15x2 + 34x - 21) / (x-1)
2x2 - 13x + 21
Multiply the following polynomials
(3r2 + 5)2
9r4 + 30r2 + 25