Question

factorise x-1-(x-1)^2+ax-a​

Answer 1

Answer:

factorization or factoring consists of writing a number or another mathematical object as a product of several factors, usually smaller or simpler objects of the same kind. For example, 3 × 5 is a factorization of the integer 15, and is a factorization of the polynomial x² – 4.

Step-by-step explanation:

Method For Simple Cases

Method For Simple CasesStep 1: Find two numbers that multiply to give ac (in other words a times c), and add to give b.

Method For Simple CasesStep 1: Find two numbers that multiply to give ac (in other words a times c), and add to give b.Step 2: Rewrite the middle with those numbers:

Method For Simple CasesStep 1: Find two numbers that multiply to give ac (in other words a times c), and add to give b.Step 2: Rewrite the middle with those numbers:Step 3: Factor the first two and last two terms separately:

Method For Simple CasesStep 1: Find two numbers that multiply to give ac (in other words a times c), and add to give b.Step 2: Rewrite the middle with those numbers:Step 3: Factor the first two and last two terms separately:The lesson will include the following six types of factoring:

Method For Simple CasesStep 1: Find two numbers that multiply to give ac (in other words a times c), and add to give b.Step 2: Rewrite the middle with those numbers:Step 3: Factor the first two and last two terms separately:The lesson will include the following six types of factoring:Group #1: Greatest Common Factor.

Method For Simple CasesStep 1: Find two numbers that multiply to give ac (in other words a times c), and add to give b.Step 2: Rewrite the middle with those numbers:Step 3: Factor the first two and last two terms separately:The lesson will include the following six types of factoring:Group #1: Greatest Common Factor.Group #2: Grouping.

Method For Simple CasesStep 1: Find two numbers that multiply to give ac (in other words a times c), and add to give b.Step 2: Rewrite the middle with those numbers:Step 3: Factor the first two and last two terms separately:The lesson will include the following six types of factoring:Group #1: Greatest Common Factor.Group #2: Grouping.Group #3: Difference in Two Squares.

Method For Simple CasesStep 1: Find two numbers that multiply to give ac (in other words a times c), and add to give b.Step 2: Rewrite the middle with those numbers:Step 3: Factor the first two and last two terms separately:The lesson will include the following six types of factoring:Group #1: Greatest Common Factor.Group #2: Grouping.Group #3: Difference in Two Squares.Group #4: Sum or Difference in Two Cubes.

Method For Simple CasesStep 1: Find two numbers that multiply to give ac (in other words a times c), and add to give b.Step 2: Rewrite the middle with those numbers:Step 3: Factor the first two and last two terms separately:The lesson will include the following six types of factoring:Group #1: Greatest Common Factor.Group #2: Grouping.Group #3: Difference in Two Squares.Group #4: Sum or Difference in Two Cubes.Group #5: Trinomials.

Method For Simple CasesStep 1: Find two numbers that multiply to give ac (in other words a times c), and add to give b.Step 2: Rewrite the middle with those numbers:Step 3: Factor the first two and last two terms separately:The lesson will include the following six types of factoring:Group #1: Greatest Common Factor.Group #2: Grouping.Group #3: Difference in Two Squares.Group #4: Sum or Difference in Two Cubes.Group #5: Trinomials.Group #6: General Trinomials.