Co-factors
The co-factor of the element a ij is (-1) i+j times its minor a ij . We shall denote the cofactor of an element by the corresponding capital letter. Cofactor of a i j = A i j = (-1) i + j M i j Consider the determinant The minor of a 1 1 can be obtained by deleting the fir..
The co-factor of the element a ij is (-1) i+j times its minor a ij . We shall denote the cofactor of an element by the corresponding capital letter. Cofactor of a i j = A i j = (-1) i + j M i j Consider the determinant The minor of a 1 1 can be obtained by deleting the fir..Summary
. If A =[a i j ] m x n is a matrix of order mxn. The minor of a i j of |A|, denoted by M i j , is given by the determinant which is obtained by deleting i t h row j t h column of |A|. The co-factor of the determinant of the A = [a i j ] m x n , denoted by A i j is given by A i j = (-1) i ..
. If A =[a i j ] m x n is a matrix of order mxn. The minor of a i j of |A|, denoted by M i j , is given by the determinant which is obtained by deleting i t h row j t h column of |A|. The co-factor of the determinant of the A = [a i j ] m x n , denoted by A i j is given by A i j = (-1) i ..Summary
The fundamental principle of counting (F.P.C) states that if an operation can be performed in m different ways and if for each such choice, another operation can be performed in n different ways, then both operations, in succession can be performed in exactly mn different ways. The principle can ..
Factorization of trinomials
The general form of the trinomial is (x 2 + cx + d) where c and d have different numerical values: c = a + b, and d = ab. In the given trinomial expression if all terms are positive, then both the factors are positive. If the middle term is negative,..
Factorising a trinomial by splitting the middle term
The general form of the trinomial is (x 2 + cx + d) where c and d have different numerical values: c = a + b, and d = ab. In these examples, study the relation between the middle and the last terms. Therefore, to factorise expressions of the type (x 2 + cx + d), we have to find two ..
The general form of the trinomial is (x 2 + cx + d) where c and d have different numerical values: c = a + b, and d = ab. In these examples, study the relation between the middle and the last terms. Therefore, to factorise expressions of the type (x 2 + cx + d), we have to find two ..Steps to factorise a trinomial of the form x2 + bx + c where b and c are integers:
Find all pairs of factors whose product is the last term of the trinomial. From the pairs of factors from step 1, choose a pair of factors whose sum is the coefficient of the middle term of the trinomial. Split the middle term using the pair of h..
Find all pairs of factors whose product is the last term of the trinomial. From the pairs of factors from step 1, choose a pair of factors whose sum is the coefficient of the middle term of the trinomial. Split the middle term using the pair of h..Factor the trinomial: 6y2 - 55y - 50
Factor the trinomial: 6 y 2 - 55 y - 50 => ( y - 5)(6 y + 10) or ( y - 10)(6 y + 5) or ( y + 6)(5 y + 5) or ( y - 1)(6 y - 50)..
Factor the trinomial. 7y2 - 78y - 72
Factor the trinomial. 7 y 2 - 78 y - 72 => ( y - 6)(7 y + 12) or ( y + 7)(6 y + 6) or ( y - 12)(7 y + 6) or ( y - 1)(7 y - 72)..
Factor the trinomial.2x2 - 5xy - 12y2
Factor the trinomial. 2 x 2 - 5 x y - 12 y 2 => (2 x + 3 y )( x - 4 y ) or (2 x - 3 y )( x - 4 y ) or (2 x + 3 y )( x + 4 y ) or (2 x - 3 y )( x + 4 y )..
Factor the trinomial. 5x2 - 32xy - 64y2
Factor the trinomial. 5 x 2 - 32 x y - 64 y 2 => ( x - 8 y )( x - 8 y ) or (5 x + 8 y )( x - 8 y ) or ( x + y )(5 x + 64 y ) or ( x + 8 y )(5 x - 8 y )..
Result
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