(- 2A) square by (a-b-ab)=

If a and B are not equal to 0, a = B
Because (- 2A) ^ 2 > 0, so (a-b-ab) = 0
The common factor AB (a-b) = 0
If a and B are not equal to 0, then a = B

RELATED INFORMATIONS

1. The square of (2a + b) multiplied by the square of (2a-b)
2. The second problem is as follows: a (a-b) - B (a + b) =?
3. (- 2A) times a - (- 2A) square
4. Given that x, y ∈ R, try to compare the size of X & # 178; + Y & # 178; + 1 and XY + X
5. Given x + y = 2, xy = 0, find X & # 178; + Y & # 178; and (X-Y) &# 178;
6. If X & # 178; - ax + 2a-4 is a complete square, find the value of A
7. If the binomial trinomial X & # 178; - ax + 2a-3 of X is a complete square, then the value of a is
8. Given A-B = 2, then the value of algebraic formula 3 (a-b) 2 + 2b-2a is______ ．
9. It is known that a = A & # 178; - 2b + π / 2, B = B & # 178; - 2C + π / 2, C = C & # 178; - 2A + π / 2, where a, B and C are real numbers, Verification: at least one of a, B and C is positive
10. 4a+4b／5ab × 15a²b／a²-b²
11. What is the square of [(2a + b) - the square of B] / (- 2A) equal to?
12. Given a = {a, B, 2} B = {2a, the square of B, 2} and satisfying a = B, find the value of a, B
13. Known: a + B = 2A, B = 1. Find the value of a square + b square, (a-b) square
14. Given a = {a, B, 2}, B = {2a, b square, 2}, and satisfying a = B, find the value of a and B
15. If a = - 2, a + B + C = - 2.8, find the value of the square (- B-C) - 3.2a (c + b) of the algebraic formula a?
16. The square of a = 2A · a may be () a.0 B.1 C.2 D.3
17. If A-B = 2, a-c = - 1, then the square of (2a-b-c) + the square of (C-B) is ()
18. If (M & # 178; + n & # 178;) (M & # 178; + n & # 178; - 1) = 6, then M & # 178; + n & # 178; =? If X & # 178; - 2x-2 = (X & # 178; - 4x + 3)
19. 5678 to 0.01
20. 1234+5678×2÷1+100=?