Convert minim to bushel
Learn how to convert
1
minim to
bushel
step by step.
Calculation Breakdown
Set up the equation
\(1.0\left(minim\right)={\color{rgb(20,165,174)} x}\left(bushel\right)\)
Define the base values of the selected units in relation to the SI unit \(\left(cubic \text{ } meter\right)\)
\(\text{Left side: 1.0 } \left(minim\right) = {\color{rgb(89,182,91)} 6.1611519921875 \times 10^{-8}\left(cubic \text{ } meter\right)} = {\color{rgb(89,182,91)} 6.1611519921875 \times 10^{-8}\left(m^{3}\right)}\)
\(\text{Right side: 1.0 } \left(bushel\right) = {\color{rgb(125,164,120)} 3.636872 \times 10^{-2}\left(cubic \text{ } meter\right)} = {\color{rgb(125,164,120)} 3.636872 \times 10^{-2}\left(m^{3}\right)}\)
Insert known values into the conversion equation to determine \({\color{rgb(20,165,174)} x}\)
\(1.0\left(minim\right)={\color{rgb(20,165,174)} x}\left(bushel\right)\)
\(\text{Insert known values } =>\)
\(1.0 \times {\color{rgb(89,182,91)} 6.1611519921875 \times 10^{-8}} \times {\color{rgb(89,182,91)} \left(cubic \text{ } meter\right)} = {\color{rgb(20,165,174)} x} \times {\color{rgb(125,164,120)} {\color{rgb(125,164,120)} 3.636872 \times 10^{-2}}} \times {\color{rgb(125,164,120)} \left(cubic \text{ } meter\right)}\)
\(\text{Or}\)
\(1.0 \cdot {\color{rgb(89,182,91)} 6.1611519921875 \times 10^{-8}} \cdot {\color{rgb(89,182,91)} \left(m^{3}\right)} = {\color{rgb(20,165,174)} x} \cdot {\color{rgb(125,164,120)} 3.636872 \times 10^{-2}} \cdot {\color{rgb(125,164,120)} \left(m^{3}\right)}\)
\(\text{Cancel SI units}\)
\(1.0 \times {\color{rgb(89,182,91)} 6.1611519921875 \times 10^{-8}} \cdot {\color{rgb(89,182,91)} \cancel{\left(m^{3}\right)}} = {\color{rgb(20,165,174)} x} \times {\color{rgb(125,164,120)} 3.636872 \times 10^{-2}} \times {\color{rgb(125,164,120)} \cancel{\left(m^{3}\right)}}\)
\(\text{Conversion Equation}\)
\(6.1611519921875 \times 10^{-8} = {\color{rgb(20,165,174)} x} \times 3.636872 \times 10^{-2}\)
Cancel factors on both sides
\(\text{Cancel factors}\)
\(6.1611519921875 \times {\color{rgb(255,204,153)} \cancelto{10^{-6}}{10^{-8}}} = {\color{rgb(20,165,174)} x} \times 3.636872 \times {\color{rgb(255,204,153)} \cancel{10^{-2}}}\)
\(\text{Simplify}\)
\(6.1611519921875 \times 10^{-6} = {\color{rgb(20,165,174)} x} \times 3.636872\)
Switch sides
\({\color{rgb(20,165,174)} x} \times 3.636872 = 6.1611519921875 \times 10^{-6}\)
Isolate \({\color{rgb(20,165,174)} x}\)
Multiply both sides by \(\left(\dfrac{1.0}{3.636872}\right)\)
\({\color{rgb(20,165,174)} x} \times 3.636872 \times \dfrac{1.0}{3.636872} = 6.1611519921875 \times 10^{-6} \times \dfrac{1.0}{3.636872}\)
\(\text{Cancel}\)
\({\color{rgb(20,165,174)} x} \times {\color{rgb(255,204,153)} \cancel{3.636872}} \times \dfrac{1.0}{{\color{rgb(255,204,153)} \cancel{3.636872}}} = 6.1611519921875 \times 10^{-6} \times \dfrac{1.0}{3.636872}\)
\(\text{Simplify}\)
\({\color{rgb(20,165,174)} x} = \dfrac{6.1611519921875 \times 10^{-6}}{3.636872}\)
Solve \({\color{rgb(20,165,174)} x}\)
\({\color{rgb(20,165,174)} x}\approx0.0000016941\approx1.6941 \times 10^{-6}\)
\(\text{Conversion Equation}\)
\(1.0\left(minim\right)\approx{\color{rgb(20,165,174)} 1.6941 \times 10^{-6}}\left(bushel\right)\)
