Multiplying polynomials by a constant
2(2x2 + 2)
4x2 + 4
2x(3x2 + 7)
6x3 + 14x
16x2 ÷ 4x2
4
57x6 ÷ 3
19x6
2x(3x2 - 6x)
6x3 - 12x2
2(4n2 + 5n + 3)
8n4 + 10n + 6
4e(2e + 5)
8e2+ 20e
4xy2 ÷ 2x
2y2
(6n2 + 12n- 9) ÷ 3
2n2 + 4n - 3
(30y8-15y6+40y4) ÷ 5y4
6y4-3y2+8
3(5n3+4n2)
15n3+12n2
-3u(-3 + 4u)
9u - 12u2
(12xy - 15x2y2) ÷ (-3x)
-4y + 5xy2
(54x - 27x2+36) / 9
6x - 3x2+4
5x2(3xy8z + 4x)
15x3y8z + 20x3
-5(5 + 3y2)
- 25 - 15y2
5n(-3 -10n + 4 n2)
-15n - 50n2 + 20n3
15x2 - 10x2 ÷ x
15x - 10x
(42x2+24x2y6)÷ (-6)
-7x2 -4x2y6
(6n3 + 96n6 - 117n3) ÷ 3n
2n2 + 32n5 - 39n2
8(7 - 4z2)
56 — 32z2
7b2(7c2- 9c)
49b2c2 - 63b2c
30xy ÷ 5x
6y
(-30x2 + 3x - 18) ÷ (-3)
10x2 - x + 6
3a2b4c5(7a5b9c10d13 - 9abcd)
21a7b13c15d13 - 27a3b5c6d