$($b$)$ Using the following data on the Observations $10,13,4,$ and $20,$ confirm that the complete linkage distance between the cluster containing $\{10,13\}$ and the cluster containing $,20$ is $2\mathrm{.}577$ units as displayed in the dendrogram.

$\backslash$table$[[,$Observation,$4,20],[,10,13],[$Income$/$Debt$,0\mathrm{.}032,0\mathrm{.}195,-0\mathrm{.}510,0\mathrm{.}466],[$Return$,0\mathrm{.}741,0\mathrm{.}875,0\mathrm{.}207,0\mathrm{.}474],[$Cost$,0\mathrm{.}700,0\mathrm{.}748,-0\mathrm{.}004,-0\mathrm{.}490],[$Load$,-0\mathrm{.}892,-0\mathrm{.}735,-0\mathrm{.}219,0\mathrm{.}655],[$Peak$,-0\mathrm{.}173,1\mathrm{.}013,-0\mathrm{.}943,0\mathrm{.}083],[$Sales$,-0\mathrm{.}693,-0\mathrm{.}489,-0\mathrm{.}702,-0\mathrm{.}458],[$PercentNuclear$,1\mathrm{.}620,2\mathrm{.}275,1\mathrm{.}328,1\mathrm{.}733],[$TotalFuelCosts$,-0\mathrm{.}863,-1\mathrm{.}035,-0\mathrm{.}724,-0\mathrm{.}721]]$

If required, round your answers to three decimal places. Do not round intermediate calculations.

Distance from Observation $10$ and Observation $4$: $$

Distance from Observation $10$ and Observation $20$: $$

Distance from Observation $13$ and Observation $4$: $$

Distance from Observation $13$ and Observation $20$