The value of a rare baseball card issued in 1989 is represented by the function )-0.2-252+3x +4 where x represents the number of years since the baseball card was issued. Use the Remainder Theorem to find the value of the card in 1999

The correct format of the question is

The value of a rare baseball card issued in 1989 is represented by the function f(x) = where x represents the number of years since the baseball card was issued. Use the Remainder Theorem to find the value of the card in 1999

The value of the card in 1999 is 209

Step-by-step explanation:

The remainder theorem says that

If you divide a Polynomial by f(x) be a Linear factor of the form (x-a) the remainder will be equal to F(a).

f(x) =  

So we need to find from 1989 to 1999 which is 10 years

so our a = 10

Factor will be x-10

Applying remainder theorem

we will get

Quotient =

Remainder = 209

Verifying our result

F(10) =

        = 200 -25 + 30 + 4

        = 209

n

step-by-step explanation: