Textbook Question
In Exercises 1–16, divide using long division. State the quotient, and the remainder, r(x). (12x2+x−4)÷(3x−2)
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In Exercises 1–16, divide using long division. State the quotient, and the remainder, r(x). (12x2+x−4)÷(3x−2)
In Exercises 1–16, divide using long division. State the quotient, and the remainder, r(x). (x4−81)/(x−3)
In Exercises 17–32, divide using synthetic division. (2x2+x−10)÷(x−2)
In Exercises 17–32, divide using synthetic division. (x5+4x4−3x2+2x+3)÷(x−3)
In Exercises 17–32, divide using synthetic division. (x4−256)/(x−4)
In Exercises 33–40, use synthetic division and the Remainder Theorem to find the indicated function value. f(x)=2x3−11x2+7x−5;f(4)
Solve the equation 2x3−3x2−11x+6=0 given that -2 is a zero of f(x)=2x3−3x2−11x+6.
Solve the equation 12x3+16x2−5x−3=0 given that -3/2 is a root.