A company constructs a building for its own use. Construction began on January $1$ and ended on December $30.$ The expenditures for construction were as follows: January $1,$$$500,000$; March $31,$$$600,000$; June $30,$$$400,000$; October $30,$ $$600,000.$ The company arranged a $7\%$ loan on January $1$ for $$700,000.$ Assume the $$700,000$ loan is not specifically tied to the construction of the building. The company's other borrowings, outstanding for the whole year, consisted of a $$3$ million loan and a $$5$ million note with interest rates of $8\%$ and $6\%,$ respectively.

Assuming the company uses the weighted$-$average method, calculate the amount of interest capitalized for the year. Note: Enter your answers in whole dollars and not in millions. Do not round intermediate calculations. Round your percentage answers to $2$ decimal places $($i$.$e$.0\mathrm{.}1234$ should be entered as $12\mathrm{.}34\%).$

$\backslash$table$[[$Date$,$Expenditure,,Weight,,,verage$],[$January $1,500,000,x,\frac{12}{12},=,$$$,500,000],[$March $31,600,000,x,\frac{9}{12},=,,450,000],[$June $30,400,000,x,\frac{6}{12},=,,200,000],[$October $30,600,000,x,\frac{2}{12},=,,100,000],[$Accumulated expenditures,$$,2,100,000,,,,$$$,1,250,000$