1. Представьте в виде многочлена: (a−b)², (a−y)², (d−x)², (b−c)², (m−3)², (7−p)², (2y−3)², (n−2a)², (3p−2x)², (x−y)², (a−1)², (1−n)², (7y−1)², (10x−3)², (6x−2y)², (0,2x−1,2)², (x²−y)², (10c−0,4)², (a³−2b²)², (4x²−3c)².

Использовано правило: \((u-v)^2=u^2-2uv+v^2\).

1. \(a^2-2ab+b^2\)
2. \(a^2-2ay+y^2\)
3. \(d^2-2dx+x^2\)
4. \(b^2-2bc+c^2\)
5. \(m^2-6m+9\)
6. \(49-14p+p^2\)
7. \(4y^2-12y+9\)
8. \(n^2-4an+4a^2\)
9. \(9p^2-12px+4x^2\)
10. \(x^2-2xy+y^2\)
11. \(a^2-2a+1\)
12. \(1-2n+n^2\)
13. \(49y^2-14y+1\)
14. \(100x^2-60x+9\)
15. \(36x^2-24xy+4y^2\)
16. \(0.04x^2-0.48x+1.44\)
17. \(x^4-2x^2y+y^2\)
18. \(100c^2-8c+0.16\)
19. \(a^6-4a^3b^2+4b^4\)
20. \(16x^4-24x^2c+9c^2\)