Relationship of GCF to Factored Form
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Relationship of GCF to factored form
| Original | GCF |
Factored form |
|
\(6x^2y^4z\)
|
\(3xy^2z\) | \(3xy^2z(2xy^2)\) |
| \(12xy^3z\) | \(3xy^2z\) | \(3xy^2z(4y)\) |
| \(15xy^2z\) | \(3xy^2z\) | \(3xy^2z(5)\) |
Reversing the process, you should arrive back at the original.
| Factored form | Original |
| \(3xy^2z(2xy^2)\) | \(6x^2y^4z\) |
| \(3xy^2z(4y)\) | \(12xy^3z\) |
| \(3xy^2z(5)\) | \(15xy^2z\) |
Performing the reverse operations results in exactly what you began with.