State 10 Kilowatt-Hours as Megajoules

Short Answer

$\begin{array}{|r|c|c|}\hline \text { MULTIPLICATION FACTOR } &\text { PREFIX } &\text {SYMBOL } \\\hline 1,000,000 =10^{6}&\text { mega }& M\\1,000 =10^{3} &\text { kilo }& k\\100 =10^{2} &\text { hecto }& h \\10 =10&\text { deka }&da\\\hline0.1= 10^{-1} & \text {deci } &d\\0.01= 10^{-2} & \text { centi } &c\\0.001= 10^{-3} & \text { milli } &m\\0.000001= 10^{-6}& \text { micro } &μ \\0.000000001= 10^{-9} & \text { nano } &n\\0.00000000001= 10^{-12} & \text { pico } &p\\\hline\end{array}$



$\begin{array}{|l|l|c|}\hline \text { QUANTITY } & \text { UNIT } & \text { SYMBOL } \\\hline \text { power } &\text { kilowatt } & \text { KW } \\ \text { } &\text{ watt } & \text { W } \\\hline \text { electric current } &\text { ampere } & \mathrm{A} \\\hline \text { electrom otive force } & \text { volt } & \mathrm{V} \\\hline \text { electric resistance } &\text { ohm } & \Omega \\\hline \text { energy } &\text { megajoule }& \mathrm{MJ} \\ &\text { kilojoule } & \mathrm{kJ}\\ &\text { joule } & \mathrm{J}\\ &\text { kilowatt-hour (3.6 MJ) }&\mathrm{k} / \mathrm{h} \\\hline \text { frequency }&\text { megahertz } & \mathrm{MHz} \\&\text { kilohertz } & \mathrm{kHz} \\&\text { hertz } & \mathrm{Hz}\\\hline \text { electric capacitance } & \text { farad } & \mathrm{F} \\(\text { inductance }&\text { henry } & \mathrm{H}\\\hline\end{array}$ State 10 kilowatt-hours as megajoules.