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Answer :
To solve the problem, we start with the conversion fact:
[tex]$$1 \text{ acre} = 43,\!560 \text{ ft}^2.$$[/tex]
The farmer planted an area of [tex]$326.7$[/tex] acres. To convert this area to square feet, we multiply the number of acres by the number of square feet in one acre:
[tex]$$\text{Area in ft}^2 = 326.7 \times 43,\!560.$$[/tex]
Carrying out the multiplication gives:
[tex]$$\text{Area in ft}^2 = 14,\!231,\!052 \text{ ft}^2.$$[/tex]
Thus, the area of the land planted with soy beans is
[tex]$$\boxed{14,\!231,\!052\text{ ft}^2}.$$[/tex]
[tex]$$1 \text{ acre} = 43,\!560 \text{ ft}^2.$$[/tex]
The farmer planted an area of [tex]$326.7$[/tex] acres. To convert this area to square feet, we multiply the number of acres by the number of square feet in one acre:
[tex]$$\text{Area in ft}^2 = 326.7 \times 43,\!560.$$[/tex]
Carrying out the multiplication gives:
[tex]$$\text{Area in ft}^2 = 14,\!231,\!052 \text{ ft}^2.$$[/tex]
Thus, the area of the land planted with soy beans is
[tex]$$\boxed{14,\!231,\!052\text{ ft}^2}.$$[/tex]
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