(x2 + x2)=
(ax + b)3 = a3x3 + 3a2bx2 + 3ab2x + b3
(x+2)3 =(x)3+3(x)2(2)+3(x)(2)2+(2)3 =x3+6x2+12x+6
A binomial multiplied to itself 3 times. Example (x + 2)3 = (x + 2) (x + 2) (x + 2) This would equal x3 + 4x2 + 8x + 8
The cube of a binomial refers to the expression obtained when a binomial is raised to the third power, typically represented as ((a + b)^3). It can be expanded using the formula ((a + b)^3 = a^3 + 3a^2b + 3ab^2 + b^3). This expansion includes the individual cubes of the terms and three times the product of each term squared multiplied by the other term. The formula can also be applied to binomials in the form ((a - b)^3), with a similar expansion that incorporates negative signs appropriately.
Carolus Linnaeus
(ax + b)3 = a3x3 + 3a2bx2 + 3ab2x + b3
(x+2)3 =(x)3+3(x)2(2)+3(x)(2)2+(2)3 =x3+6x2+12x+6
does the FOIL system work for any binomials
A binomial multiplied to itself 3 times. Example (x + 2)3 = (x + 2) (x + 2) (x + 2) This would equal x3 + 4x2 + 8x + 8
The advantage of recognizing some special binomials is that the math can then be done much more quickly. Some of the binomials appear very frequently.
The cube of a binomial refers to the expression obtained when a binomial is raised to the third power, typically represented as ((a + b)^3). It can be expanded using the formula ((a + b)^3 = a^3 + 3a^2b + 3ab^2 + b^3). This expansion includes the individual cubes of the terms and three times the product of each term squared multiplied by the other term. The formula can also be applied to binomials in the form ((a - b)^3), with a similar expansion that incorporates negative signs appropriately.
Carolus Linnaeus
Carolus Linnaeus
Explain how I would use algebra times to multiply two binomials (FOIL)?
Hopefully, one of the binomials below is either (x - 7) or (x - 6)
to simplify the equation
Trinomials, Binomials and Monomials