Question

What is the Greatest Common Factor of x4 and x3? (1 point)

Answer 1

Answer:

The greatest common factor of  $x^4$ and $x^3$ is $x^3$

Step-by-step explanation:

Given:  expression $x^4$ and $x^3$

We have to find the greatest common factor  of  $x^4$ and $x^3$.

Greatest common factor is the greatest factor so that  it divides both the given numbers.  

Consider  $x^4$ and $x^3$

$x^4$ can be written as x × x × x × x

and $x^3$ can be written as x × x × x

The GDF is the common factor that divides the two given number so $x^4$ and $x^3$ have x × x × x which is equal to $x^3$ common.

So, The greatest common factor of  $x^4$ and $x^3$ is $x^3$

Answer 2

The greatest common factor of both x^4 and x^3 would be x^3, since the largest number of X variables that you can evenly take out between both terms is x^3 or x cubed.