C2 - Modeling quality change along the chain

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20 Terms

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Zero order degradation model

  • zero order kinetics

<ul><li><p>zero order kinetics</p></li></ul><p></p>
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The different variables in the kinetic models

  • Dependent variable: quality performance indicator

  • independent variable: always time (red)

  • parameters: relate dependent to independent variables. (green)

<ul><li><p>Dependent variable: quality performance indicator</p></li><li><p>independent variable: always time (red)</p></li><li><p>parameters: relate dependent to independent variables. (green)</p></li></ul><p></p>
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rate constant (k)

  • shows how fast the dependent variables is changing.

  • except with beta, it relates to k.

  • is constant

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Graph zero-order kinetics

  • intercept = q0

  • slope = k

<ul><li><p>intercept = q0</p></li><li><p>slope = k</p></li></ul><p></p>
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Example of zero order kinetics (decrease)

  • Normally is very rare

  • But an example is a biochemical reaction, catalyzed by enzymes

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First order decay

  • Exponential decay

  • Example: thermal degradation of betalain

<ul><li><p>Exponential decay</p></li><li><p>Example: thermal degradation of betalain </p></li></ul><p></p>
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First order exponential decay graph

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What happens when you take the logarithm of first order exponential decay equation?

  • The ln version as shown in the picture will form a straight line.

  • If the points do not follow a straight line, the model is not exponential first order decay

<ul><li><p>The ln version as shown in the picture will form a straight line.</p></li><li><p>If the points do not follow a straight line, the model is not exponential first order decay </p></li></ul><p></p>
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half-life

  • time needed to half dependent variable

<ul><li><p>time needed to half dependent variable</p></li></ul><p></p>
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Fractional conversion equation

  • Used when graph is basically an exponential decay, except the line does not have an asymptote at y = 0.

  • Then a fractional conversion model is used.

<ul><li><p>Used when graph is basically an exponential decay, except the line does not have an asymptote at y = 0.</p></li><li><p>Then a fractional conversion model is used.</p></li></ul><p></p>
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Fractional conversion graph

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Fractional conversion in logarithmic form

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Example fractional conversion kinetics reversible reaction

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Example fractional conversion kinetics irreversible reaction

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Weibull model

  • Similar to first order exponential decay

  • B = scale parameter (reciprocal of rate constant)

    • B<1 = decelerating rate

    • B>1 = Accelerating rate

  • a = shape parameter

<ul><li><p>Similar to first order exponential decay</p></li><li><p>B = scale parameter (reciprocal of rate constant)</p><ul><li><p>B&lt;1 = decelerating rate</p></li><li><p>B&gt;1 = Accelerating rate</p></li></ul></li><li><p>a = shape parameter</p></li></ul><p></p>
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How does the a variable in the weibull model change the shape of the graph?

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Example weibull model

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Exponential growth

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Exponential growth graph

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What is good to know about rate constant?

Doesnt change, because it is a CONSTANT