Solve for k
\left\{\begin{matrix}k=\frac{1264x}{t}\text{, }&t\neq 0\\k\in \mathrm{R}\text{, }&x=0\text{ and }t=0\end{matrix}\right.
Solve for p
p\in \mathrm{R}
x=\frac{kt}{1264}
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-kt=\int -1264\mathrm{d}x-\int \frac{\mathrm{d}}{\mathrm{d}t}(p)\mathrm{d}x
Subtract \int \frac{\mathrm{d}}{\mathrm{d}t}(p)\mathrm{d}x from both sides.
\left(-t\right)k=2С-1264x
The equation is in standard form.
\frac{\left(-t\right)k}{-t}=\frac{2С-1264x}{-t}
Divide both sides by -t.
k=\frac{2С-1264x}{-t}
Dividing by -t undoes the multiplication by -t.
k=-\frac{2\left(С-632x\right)}{t}
Divide -1264x+2С by -t.
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