Yes.
(a-b)2 = (a-b)(a-b). You have to multiply each term in the left monomial by each term in the right monomial: a2 - ab - ab + b2 = a2 - 2ab + b2.
When applying distributive property to solve an equation, you multiply each term by term. For instance: a(b + c) = ab + ac
It is an expression and a term that are of equal value
The property used to multiply a term or terms into a polynomial is the Distributive Property. This property states that when you multiply a number (or term) by a sum, you distribute the multiplication across each term within the parentheses. For example, when multiplying (a(b + c)), you would apply the distributive property to get (ab + ac).
In algebra, "Ab" typically refers to the product of two variables, A and b. It can represent a specific value or a term in an expression, depending on the context. If "Ab" is used in a problem, it usually indicates multiplication between the two entities.
(a-b)2 = (a-b)(a-b). You have to multiply each term in the left monomial by each term in the right monomial: a2 - ab - ab + b2 = a2 - 2ab + b2.
It means you multiply the binomial by itself. Multiplying polynomials requires multiplying every term of the first with every term of the second. For example, (a+b)2 = a2 + ab + ba + b2 = a2 + 2ab + b2.It means you multiply the binomial by itself. Multiplying polynomials requires multiplying every term of the first with every term of the second. For example, (a+b)2 = a2 + ab + ba + b2 = a2 + 2ab + b2.It means you multiply the binomial by itself. Multiplying polynomials requires multiplying every term of the first with every term of the second. For example, (a+b)2 = a2 + ab + ba + b2 = a2 + 2ab + b2.It means you multiply the binomial by itself. Multiplying polynomials requires multiplying every term of the first with every term of the second. For example, (a+b)2 = a2 + ab + ba + b2 = a2 + 2ab + b2.
When applying distributive property to solve an equation, you multiply each term by term. For instance: a(b + c) = ab + ac
It is an expression and a term that are of equal value
The output of AB and AB is simply AB, as the logical AND operation between two identical inputs (AB) results in the same input. In Boolean algebra, if A and B are both true, then AB is true; otherwise, it is false. Therefore, the expression AB AND AB does not change the value of AB.
The property used to multiply a term or terms into a polynomial is the Distributive Property. This property states that when you multiply a number (or term) by a sum, you distribute the multiplication across each term within the parentheses. For example, when multiplying (a(b + c)), you would apply the distributive property to get (ab + ac).
The factor of ab refers to the numbers or variables that can be multiplied to produce the term ab. In this case, the factors of ab are a and b. Factors are numbers or variables that can divide into a term without leaving a remainder. Therefore, the factors of ab are a and b because they can be multiplied together to result in the term ab.
Steps in getting the square of trinomial:1. Square the first term.2. Square the second term.3. Square the last term.4. Multiply the first and second term, then, square them.5. Multiply the second and third term, then, square them.6. Lastly, multiply the first and last term, then, square them.Examples:(a+b+c)^21st step: a^22nd step: b^23rd step: c^24th step: ab^25th step: bc^26th step: ac^2Then the answer will be, a^2+b^2+c^2+ab^2+bc^2+ac^2.Hope this will help you in your assignment!
In algebra, "Ab" typically refers to the product of two variables, A and b. It can represent a specific value or a term in an expression, depending on the context. If "Ab" is used in a problem, it usually indicates multiplication between the two entities.
Steps in getting the square of trinomial: 1. Square the first term. 2. Square the second term. 3. Square the last term. 4. Multiply the first and second term, then, square them. 5. Multiply the second and third term, then, square them. 6. Lastly, multiply the first and last term, then, square them. Examples: (a+b+c)^2 1st step: a^2 2nd step: b^2 3rd step: c^2 4th step: ab^2 5th step: bc^2 6th step: ac^2 Then the answer will be, a^2+b^2+c^2+ab^2+bc^2+ac^2. Hope this will help you in your assignment!
If you want to multiply the monomial by the polynomial, yes. In that case, you have to multiply the monomial by every term of the polynomial. For example: a (b + c + d) = ab + ac + ad More generally, when you multiply together two polynomials, you have to multiply each term in one polynomial by each term of the other polynomial; for example: (a + b)(c + d) = ac + ad + bc + bd All this can be derived from the distributive property (just apply the distributive property repeatedly).
To find the value of ( ab ) when ( a = 7 ) and ( b = 9 ), you simply multiply the two values together. Thus, ( ab = 7 \times 9 = 63 ). Therefore, the value of ( ab ) is 63.