Expanding Brackets
factorising
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Both have magnitudes of A, so they are equal distances and, by the definition of additive inverses, A + (-A) = 0 and that means that they are opposite. Of course, they need not be opposite distances: they could be opposite times, or opposite amounts of money.
Two expressions. Two expressions. Two expressions. Two expressions.
Equivalent expressions.
factorising
are the followimg expressions polynomials1. b squre -25
In factorising division is used . It is used in opposite cases concern with multipling
In mathematics, expanding and factorising are two interconnected processes involving algebraic expressions. Expanding refers to multiplying out terms in an expression, transforming it into a sum of terms (e.g., expanding ( (x + 2)(x + 3) ) results in ( x^2 + 5x + 6 )). Conversely, factorising involves breaking down an expression into its multiplicative components (e.g., factorising ( x^2 + 5x + 6 ) gives ( (x + 2)(x + 3) )). These processes are essentially inverse operations, enabling the manipulation and simplification of algebraic expressions.
They are opposite if a + (-A) = 0
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no bloody clue
It means you are required to "solve" a quadratic equation by factorising the quadratic equation into two binomial expressions. Solving means to find the value(s) of the variable for which the expression equals zero.
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9 - 4 = 9 + (-4)
Both have magnitudes of A, so they are equal distances and, by the definition of additive inverses, A + (-A) = 0 and that means that they are opposite. Of course, they need not be opposite distances: they could be opposite times, or opposite amounts of money.
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