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(a-b) (a+b) = a2+b2

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12y ago

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Can you give me 5 example of product of two binomials?

no please give me 5 riddles about product of 2 binomial


Which factors resulted in a product that is binomial?

Binomials are algebraic expressions of the sum or difference of two terms. Some binomials can be broken down into factors. One example of this is the "difference between two squares" where the binomial a2 - b2 can be factored into (a - b)(a + b)


What two binomial whose sum is a binomial?

Two binomials whose sum is a binomial can be expressed as (a + b) and (c - b), where (a) and (c) are constants, and (b) is a common variable. When you add these two binomials, the (b) terms cancel out, resulting in the binomial (a + c). For example, if you have (3x + 2) and (5 - 2), their sum is (3x + 5), which is a binomial.


How do you write two binomials such that the product is equal to zero when x equals 3 or -5?

8


Will the product of two binomials always equal a trinomial?

no, because some examples are: (a-2)(a+2) = a^2-4 (binomial) & (a+b)(c-d) = ac-ad+bc-db (polynomial) but can 2 binomials equal to a monomial?


What is a binomial factor?

Binomials are algebraic expressions of the sum or difference of two terms. Some binomials can be broken down into factors. One example of this is the "difference between two squares" where the binomial a2 - b2 can be factored into (a - b)(a + b)


How many terms do a binomial has?

bi- = 2 Binomials have two terms.


How do you binomials?

There are many different methods to factor polynomials in general; specifically for binomials, you can check:whether you can separate a common factor,whether the binomial is the difference of two squares,whether the binomial is the sum or difference of two cubes (or higher odd-numbered powers)


Will the product of two binomials after combining like terms always be trinomial?

No. A counter-example proves the falsity: Consider the two binomials (x + 2) and (x - 2). Then (x + 2)(x - 2) = x2 - 2x + 2x - 4 = x2 - 4 another binomial.


How many terms do binomials have?

They have one more than the power of the binomial.


How can you introduce squaring a binomial to the learners?

You could start with multiplying two different binomials ("FOIL" and such), then squaring a binomial is just a special case. In both cases, you could give a geometric illustration (a square with sides a+b and c+d, and the product represented by area)


What is the sum and difference pattern for the product of two binomials?

a²-b²