How do i solve to get the $2025",2026,$ and $2027$ ending inventory at base year cost?

mercury Company has only one inventory pool. On December $31,2024,$ Mercury adopted the dollar$-$value LIFO inventory method. The

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inventory on that date using the dollar$-$value LIFO method was $$219,000.$ Inventory data are as follows:

Ending Inventory at

Year$-$End Costs Ending Inventory at

Required:

Compute the inventory at December $31,2025,2026,$ and $2027,$ using the dollar$-$value LIFO method.

Note: Round "Year end cost index" to $2$ decimal places.

Answer is not complete.

$\backslash$table$[[,$Inventory Layers Converted to Base Year Cost,Inventory Layers Converted to Cost,Inventory DVL Cost$],[$Date$,$Inventory at Year$-$End Cost,,$\backslash$table$[[$Year$-],[$End$],[$Cost$],[$Index$]],,$Ending Inventory at Base Year Cost,,Ending Inventory at Base Year Cost,,$\backslash$table$[[$Year$-],[$End$],[$Cost$],[$Index$]],=,$Inventory Layers Converted to Cost$],[12/31/2024,$$ $219,000,2,1(,=,$$ $219,000,$Base,$ $219,000,2,1(,=,$$ $219,000,$$ $219,000],[12/31/2025,$$ $270,900,vv,1\mathrm{.}05>,=,$$ $258,000,$Base,$ $219,000,2,10,=,$$ $219,000,],[,,,,,,2025,,>,1\mathrm{.}05,=,,$$ $219,000],[12/31/2026,$$ $364,550,2,1\mathrm{.}15,=,$$ $317,000,$Base,$ $219,000,2,12,=,$$ $219,000,],[,,,,,,2025,,2,1\mathrm{.}05,=,,],[,,,,,,2026,,2,1\mathrm{.}15,=,,$$ $219,000],[12/31/2027,$$ $368,400,>,1\mathrm{.}2,=,$$ $307,000,$Base,$ $219,000,0,10,=,$$ $219,000,],[,,,,,,2025,,0,1\mathrm{.}05,=,,],[,,,,,,2026,,0,1\mathrm{.}15,=,,],[,,,,,,2027,,,,=,,$$ $219,000]]$