Use the following tables to compute the present value of a $$444,000,6\%,6-$year bond that pays $$26,640$ interest annually, if the market rate of interest is $7\%.$

Present Value of $$1$ at Compound Interest.

Periods $5\%6\%7\%10\%$

$10\mathrm{.}952380\mathrm{.}943400\mathrm{.}934580\mathrm{.}90909$

$20\mathrm{.}907030\mathrm{.}890000\mathrm{.}873440\mathrm{.}82645$

$30\mathrm{.}863840\mathrm{.}839620\mathrm{.}816300\mathrm{.}75132$

$40\mathrm{.}822700\mathrm{.}792090\mathrm{.}762900\mathrm{.}68301$

$50\mathrm{.}783530\mathrm{.}747260\mathrm{.}712990\mathrm{.}62092$

$60\mathrm{.}746220\mathrm{.}704960\mathrm{.}666340\mathrm{.}56447$

$70\mathrm{.}710680\mathrm{.}665060\mathrm{.}622750\mathrm{.}51316$

$80\mathrm{.}676840\mathrm{.}627410\mathrm{.}582010\mathrm{.}46651$

$90\mathrm{.}644610\mathrm{.}591900\mathrm{.}543930\mathrm{.}42410$

$100\mathrm{.}613910\mathrm{.}558400\mathrm{.}508350\mathrm{.}38554$

Present Value of Annuity of $$1$ at Compound Interest

Periods $5\%6\%7\%10\%$

$10\mathrm{.}952380\mathrm{.}943400\mathrm{.}934580\mathrm{.}90909$

$21\mathrm{.}859411\mathrm{.}833391\mathrm{.}808021\mathrm{.}73554$

$32\mathrm{.}723252\mathrm{.}673012\mathrm{.}624322\mathrm{.}48685$

$43\mathrm{.}545953\mathrm{.}465113\mathrm{.}387213\mathrm{.}16987$

$54\mathrm{.}329484\mathrm{.}212364\mathrm{.}100203\mathrm{.}79079$

$65\mathrm{.}075694\mathrm{.}917324\mathrm{.}766544\mathrm{.}35526$

$75\mathrm{.}786375\mathrm{.}582385\mathrm{.}389294\mathrm{.}86842$

$86\mathrm{.}463216\mathrm{.}209795\mathrm{.}971305\mathrm{.}33493$

$97\mathrm{.}107826\mathrm{.}801696\mathrm{.}515235\mathrm{.}75902$

$107\mathrm{.}721747\mathrm{.}360097\mathrm{.}023586\mathrm{.}14457$

Round your answer to the nearest whole dollar.

Present Valuefill in the blank $1$ of $1$$