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
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
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 ).
11 + ab is the expression.
The expression is: ab-18
3a2b is the simplest formImproved Answer:-3a x 2b = 6ab when simplified
To find the value of the expression ( a^2 - ab - 3b^2 ), you need specific values for ( a ) and ( b ). Without those values, the expression can be simplified or factored, but it cannot be evaluated to a numerical value. If you provide values for ( a ) and ( b ), I can help calculate the result.
The distributive property involves three main steps: First, identify the expression that needs to be simplified, typically in the form ( a(b + c) ). Second, multiply the term outside the parentheses (a) by each term inside the parentheses (b and c). Finally, combine the results to arrive at the simplified expression, which yields ( ab + ac ).