Answer :
We start with a car priced at \[tex]$20,000. After one year, the car loses 12% of its value. Losing 12% means that the car retains 88% of its value, since
$[/tex][tex]$100\% - 12\% = 88\%,$[/tex][tex]$
and in decimal form, 88% is $[/tex]0.88[tex]$.
Thus, the value of the car after one year is calculated by multiplying the initial price by $[/tex]0.88[tex]$:
$[/tex][tex]$\text{Remaining value} = 20000 \times 0.88.$[/tex][tex]$
Carrying out the multiplication, we find that the car’s value after one year is \$[/tex]17,600.
$[/tex][tex]$100\% - 12\% = 88\%,$[/tex][tex]$
and in decimal form, 88% is $[/tex]0.88[tex]$.
Thus, the value of the car after one year is calculated by multiplying the initial price by $[/tex]0.88[tex]$:
$[/tex][tex]$\text{Remaining value} = 20000 \times 0.88.$[/tex][tex]$
Carrying out the multiplication, we find that the car’s value after one year is \$[/tex]17,600.