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Q: To find the factors of a polynomial from its graph follow this rule If the number is a root of a polynomial then x - b is a factor?
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How do you find greatest common factor of a polynomial equation?

It is not possible to give a sensible answer to this question. The greatest common factor (GCF) refers to a factor that is COMMON to two or more numbers or polynomials. If you have only one number or polynomial there is nothing for it to have a factor in common with!


Why does any number with a factor of 9 also have 3?

Because 3 is a factor of 9. Any number that has a composite number as a factor will also have that number's factors as factors.


How do you know 4 is a factor of a number if eight is a factor?

Because 4 is a factor of 8. Any number that has 8 as a factor will also have 8's factors as factors.


Why is the set of factor of a number not the same as the set of proper factors of that number?

Depending on your definition of proper factors, the set of proper factor factors either doesn't include 1 and/or the number itself for a given number.


Why 81 have an odd number of factors and 40 have an even number of factors?

A number will have an odd number of factors if and only if one of those factors is the square root of the number. This is because any factor of a number you can find must pair up with another factor of that number, and multiply to give the number. The only exception is when the factor would be paired with itself. In other words, be the square root. 81 is a square number, and so the factor 9 (square root of 81) will not pair with any other factor, meaning 81 will have an odd number of factors. 40 has an even number of factors, because it is not a square number, and so all its factors can pair up.

Related questions

To find the factors of a polynomial from its graph follow this rule If the number is a root of a polynomial then x - a is a factor?

B


To find the factors of a polynomial from its graph follow this rule If the number is a root of a polynomial then x - c is a factor?

a


What is a factor in algebra?

A factor is one of two or more numerical or algebraic components of a product. **Note : 1.To factor a counting number means to break it down into its prime number factors. 2.To factor a polynomial is to find its prime polynomial factors, a basic procedure for solving algebraic equations.


What are the factors of the polynomial when you factor with tiles the height and width of the rectangular?

if a is number of tiles high and b is tiles wide then, (x+a) = height and (x+b) = width so the polynomial is (x+a)(x+b).


Where p is a factor of the leading coefficient of the polynomial and q is a factor of the constant term.?

Anywhere. Provided it is not zero, and number p can be the leading coefficient of a polynomial. And any number q can be the constant term.


How do you find greatest common factor of a polynomial equation?

It is not possible to give a sensible answer to this question. The greatest common factor (GCF) refers to a factor that is COMMON to two or more numbers or polynomials. If you have only one number or polynomial there is nothing for it to have a factor in common with!


Why does any number with a factor of 9 also have 3?

Because 3 is a factor of 9. Any number that has a composite number as a factor will also have that number's factors as factors.


Does any number that has 10 as a factor also have 5 as a factor explain?

Any number that has another number for a factor has that number's factors as factors as well. Since 5 is a factor of 10, all multiples of 10 have 5 as a factor.


How do you know 4 is a factor of a number if eight is a factor?

Because 4 is a factor of 8. Any number that has 8 as a factor will also have 8's factors as factors.


What divides into a whole number exactly?

The number 1 or a factor.


What are the proper factors of the number one?

In the context of primes and factoriation, every counting number is a factor.


Is every number a polynomial?

No.A polynomial is not a number. Do you mean can every number be represented by a polynomial?If so, the answer is still no.