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<h1>
Double First-Order in Parallel kinetics
</h1>
<div class="row">
<div class="span8">
<h2>Usage</h2>
<pre><div>DFOP.solution(t, parent.0, k1, k2, g)</div></pre>
<h2>Arguments</h2>
<dl>
<dt>t</dt>
<dd> Time. </dd>
<dt>parent.0</dt>
<dd> Starting value for the response variable at time zero. </dd>
<dt>k1</dt>
<dd> First kinetic constant. </dd>
<dt>k2</dt>
<dd> Second kinetic constant. </dd>
<dt>g</dt>
<dd> Fraction of the starting value declining according to the
first kinetic constant.
</dd>
</dl>
<div class="Description">
<h2>Description</h2>
<p>Function describing decline from a defined starting value using the sum
of two exponential decline functions.</p>
</div>
<div class="Value">
<h2>Value</h2>
<p><dl>
The value of the response variable at time <code>t</code>.
</dl></p>
</div>
<div class="References">
<h2>References</h2>
<p>FOCUS (2006) “Guidance Document on Estimating Persistence and
Degradation Kinetics from Environmental Fate Studies on Pesticides in EU
Registration” Report of the FOCUS Work Group on Degradation Kinetics,
EC Document Reference Sanco/10058/2005 version 2.0, 434 pp,
<a href = 'http://focus.jrc.ec.europa.eu/dk'>http://focus.jrc.ec.europa.eu/dk</a></p>
</div>
<h2 id="examples">Examples</h2>
<pre class="examples"><div class='input'> plot(function(x) DFOP.solution(x, 100, 5, 0.5, 0.3), 0, 4, ylim=c(0,100))
</div>
<p><img src='DFOP.solution-2.png' alt='' width='540' height='400' /></p></pre>
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