Question:

The property that defines the golden ratio is 1 a Show that

Last updated: 2/20/2024

The property that defines the golden ratio is 1 a Show that

The property that defines the golden ratio is 1 a Show that if both sides are multiplied by L and rearranged this equation becomes L L 1 0 Confirm that substituting the value of for L satisfies this equa First multiply both sides by L L 1 L 1 L Complete parts a through b below L 1 Multiply both sides by L Simplify your answers Type the terms of your expression in the same order as they appear in the original expression Rearrange the resulting equation from the previous step so that 0 is on the right side 0 Simplify your answer