The term that captures the relationship of point A and B is "between".
(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.
The answer depends on the value of B.
Assuming that the B term is the linear term, then as B increases, the graph with a positive coefficient for the squared term shifts down and to the left. This means that a graph with no real roots acquires real roots and then the smaller root approaches -B while the larger root approaches 0 so that the distance between the roots also approaches B. The minimum value decreases.
having the property that one term operating on a second is equal to the second operating on the first, as a × b = b × a.
It is when a number or letter is the same term or like term as another number. For example: a+b+2b a is a term and b and 2b are the same term because at the end it has a b.
The term that captures the relationship of point A and B is "between".
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(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.
For the term AB, which is A x B, the factors are A and B. And 1. One is a factor of everything.
B2B is an e-commerce term for Business to Business.
The answer depends on the value of B.
Assuming that the B term is the linear term, then as B increases, the graph with a positive coefficient for the squared term shifts down and to the left. This means that a graph with no real roots acquires real roots and then the smaller root approaches -B while the larger root approaches 0 so that the distance between the roots also approaches B. The minimum value decreases.
having the property that one term operating on a second is equal to the second operating on the first, as a × b = b × a.
No its oral.
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