Textbook Question
In Exercises 17–32, divide using synthetic division. (x2−5x−5x3+x4)÷(5+x)
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In Exercises 17–32, divide using synthetic division. (x2−5x−5x3+x4)÷(5+x)
Divide using long division.
In Exercises 17–32, divide using synthetic division. (2x5−3x4+x3−x2+2x−1)/(x+2)
In Exercises 33–40, use synthetic division and the Remainder Theorem to find the indicated function value. f(x)=3x3−7x2−2x+5;f(−3)
In Exercises 53–54, write a polynomial that represents the length of each rectangle. Transcription: The area of the rectangle is 0.5x3 - 0.3x2 + 0.22x + 0.06 square units and its width is x + 0.2 units
Use synthetic division to show that 5 is a solution of x^4−4x^3−9x^2+16x+20=0. Then solve the polynomial equation.
Perform each division. See Examples 9 and 10.