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Roly Poly. Divide and Conquer!. Get to the root of the Problem!. Picture this!. Pot Pourri. 1pt. 1 pt. 1 pt. 1pt. 1 pt. 2 pt. 2 pt. 2pt. 2pt. 2 pt. 3 pt. 3 pt. 3 pt. 3 pt. 3 pt. 4 pt. 4 pt. 4pt. 4 pt. 4pt. 5pt. 5 pt. 5 pt. 5 pt. 5 pt.
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Roly Poly Divide and Conquer! Get to the root of the Problem! Picture this! Pot Pourri 1pt 1 pt 1 pt 1pt 1 pt 2 pt 2 pt 2pt 2pt 2 pt 3 pt 3 pt 3 pt 3 pt 3 pt 4 pt 4 pt 4pt 4 pt 4pt 5pt 5 pt 5 pt 5 pt 5 pt
State end behavior, max. number of turns, max. number of zeros, and min. number of real zeros : x³ - 8x² - 4x + 32
Tell why an odd degree polynomial has at least one real root.
An odd degree polynomial will have end behavior up and down, so one part of the graph will cross the x-axis
Give the minimum number of real root of an:-odd degree function-even degree function
Divide: by (x – 6)
2x²+6x+37+ 217 x-6
If -4 is a root of f(x) = x³ + 2x² - 11x – 12, then find the other roots
Write the polynomial in standard form whose roots are 2, 3i, -3i
Use Descartes’s rule of signs to determine the number of pos. and neg. zeros.f(x) = x³ + 3x² + 25x + 75