Factorization
Summary - If all the terms of the polynomial have a common factor, we take out the common factor and factorise. If the polynomial can be expressed as the difference of two squares, we use a 2 - b 2 = (a + b) (a - b..
Type (i) By taking out common factors from all the terms of a polynomial
8a 3 b - 6a 2 b 2 = 2a 2 b (4a - ..
8a 3 b - 6a 2 b 2 = 2a 2 b (4a - ..Methods of Factorisation
(i) Common factors (ii) By expressing as difference of squares (iii) By grouping (iv) Trinomials (v) Sum or difference of cub..
Summary
If all the terms of the polynomial have a common factor, we take out the common factor and factorise. If the polynomial can be expressed as the difference of two squares, we use a 2 - b 2 = (a + b) (a - b)..
Summary
If all the terms of the polynomial have a common factor, we take out the common factor and factorise . If all the terms of the polynomial have a common factor, we take out the common factor and factorise . If the ..
If all the terms of the polynomial have a common factor, we take out the common factor and factorise . If all the terms of the polynomial have a common factor, we take out the common factor and factorise . If the ..Change of subject of formula
. a(m - 1) = -bm remove 'a' as a common factor. [Note: Sign is changed in both the numerator and the denominator] If make 'y' the subject of the formula. Squaring both sides ma 2 = xy i.e..
. a(m - 1) = -bm remove 'a' as a common factor. [Note: Sign is changed in both the numerator and the denominator] If make 'y' the subject of the formula. Squaring both sides ma 2 = xy i.e..Factorization
Factorization - If a polynomial can be written as the product of two or more expressions, then each expression is called the factor of the given polynomial.If a polynomial can be written as the product of two or more expressions, then each expression is called the factor..
Factorization
If a polynomial can be written as the product of two or more expressions, then each expression is called the factor of the given polynomial..
Quadratic Trinomials
Quadratic is another name for the 2nd degree polynomials. The product of two linear factors gives a quadratic trinomial; and the factors of a quadratic trinomial are linear factors (Binomial..
Factorising the Trinomial Product
To factorize a quadratic trinomial find two numbers whose sum is equal to the coefficient of x and whose product is equal to the constant te..
Result
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