Topic : Factorizing Method
Factorization is an important method of solving any given algebraic expression and finding the roots of a variable in the given equation. Method includes taking out any common factor in the expression.
For example: If you are asked to factorize x2 + x,
Since x is a common term we can simplify the given expression as
x (x + 1)
Question: Solve the numeric and algebraic operations
given below
Answer:
We can factorize the denominator,
x2 - 2x -15
- 5 * 3 = - 15
- 5 + 3 = - 2
if x = 5
Then the fraction is -7/0
if x = - 3
Then the fraction is -7/0
The excluded values are x = 5 and x = 3
Factorization is an important method of solving any given algebraic expression and finding the roots of a variable in the given equation. Method includes taking out any common factor in the expression.
For example: If you are asked to factorize x2 + x,
Since x is a common term we can simplify the given expression as
x (x + 1)
Question: Solve the numeric and algebraic operations
given below
- 7
--------------
(x - 5)(x + 3)
Answer:
- 7
= --------------
(x - 5)(x + 3)
We can factorize the denominator,
x2 - 2x -15
- 5 * 3 = - 15
- 5 + 3 = - 2
- 7
= --------------
(x - 5)(x + 3)
if x = 5
Then the fraction is -7/0
if x = - 3
Then the fraction is -7/0
The excluded values are x = 5 and x = 3
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