That would depend on the plus or minus value of 9ab which has not been given
The expression is: ab-18
a ⊕ b = ab' + a'b
It is: ab+10
Using the communative property of both addition and multiplication, 11+ab could be rewritten as ab+11, 11+ba or ba+11.
To factorize the expression 4ab - 6ab, you first need to identify the common factor between the two terms, which is 2ab. You can then factor out this common factor to rewrite the expression as 2ab(2 - 3). Therefore, the fully factorized form of 4ab - 6ab is 2ab(2 - 3) or simply -2ab.
-5ab + 7ab -9ab + ab -2ab ... Let's simplify that a bit:ab(-5+7-9+1-2) = -8ab
To simplify the expression (2a^2b + a^2 + 5ab + 3ab^2 + b^2 + 2(a^2b + 2ab)), first distribute the 2 in the last term to get (2a^2b + 4ab). Combining like terms, we group all terms with (a^2b), (ab), (ab^2), and constant terms. The final simplified expression is (3a^2b + 9ab + 3ab^2 + b^2).
The expression "12ab 8ab 5ab" appears to be a series of terms that can be combined. When you add them together, you get (12 + 8 + 5)ab, which simplifies to 25ab. Thus, the simplified expression is 25ab.
1ab
55/5ab + 4/5ab = 59/5ab
No, (5(ab)) is not equal to (5a5b). The expression (5(ab)) simplifies to (5ab), while (5a5b) represents the multiplication of (5a) and (5b), which equals (25ab). Thus, (5(ab)) and (5a5b) are different expressions.
ab
To simplify the expression 2a^2b^2 + 5ab^2 + 8a^2b^2 - 3ab^2, first combine like terms. The terms with a^2b^2 are 2a^2b^2 + 8a^2b^2 = 10a^2b^2. The terms with ab^2 are 5ab^2 - 3ab^2 = 2ab^2. Therefore, the simplified expression is 10a^2b^2 + 2ab^2.
Yes, the expression ( ab(a^2 - ab b^2) ) can be factored using the pattern ( (a b)(a^2 - ab b^2) ). This follows the structure where ( ab ) is a common factor, and the remaining polynomial ( a^2 - ab b^2 ) can be further analyzed or simplified if needed. The expression highlights a product of two factors, indicating a relationship between ( a ) and ( b ).
3a2b is the simplest formImproved Answer:-3a x 2b = 6ab when simplified
11 + ab is the expression.
The expression is: ab-18