Discovering the Diffusion Coefficient: Rearranging the Randles-Sevcik Equation"

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To isolate the diffusion coefficient (D) in the Randles-Sevcik equation, start with the formula ip = (269000)n^3/2AD^1/2Cv^1/2. Rearranging involves moving all terms except D^1/2 to one side of the equation. This can be achieved by dividing both sides by (269000)n^3/2ACv^1/2. After isolating D^1/2, square both sides to solve for D. The process requires basic algebraic manipulation to achieve the desired result.
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How do i rearrange the randles-sevcik equation to find the diffusion coefficient?

ip=(269000)n^3/2AD^1/2Cv^1/2

Where ip= peak current
n=stoichiometry
A=electrode area
D= Diffusion coefficient
C=concentration
v=scan rate

I am trying to find the diffusion coefficient. I have the values was just wondering how to get D (the coefficient) on it's own..
 
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This is a simple, high school algebra. Move everything but D1/2 to one side of the equation, think what operation you can do (on both sides) to get D.
 
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