Given that f(x)=9x2−50

, apply the Remainder Theorem to find the remainder of (9x2−50)÷(x−73)
.(1 point)
Responses

−2033
negative Start Fraction 203 over 3 End Fraction

−1
negative 1

−29
negative 29

−50

1 answer

To apply the Remainder Theorem, we substitute 73 for x in the expression 9x^2 - 50:

f(73) = 9(73)^2 - 50
= 9(5329) - 50
= 47961 - 50
= 47911

Therefore, the remainder is 47911.