Determine the polynomial function corresponding to each graph. You may leave your answer in factored form. (2, -6). Draw the graph ... |
Example 1: Determine which functions are polynomials. State the degree and the leading coefficient of each polynomial function. a) g x =sinx. |
1. a) Write two polynomial functions below that go from QIII to QI, and have a y-intercept. Make each function have a different degree. linear or cubic. |
a) Use the factor theorem to find two linear factors of ( ). f x . b) Hence show that the equation ( ) 0. f x = has exactly two real roots. |
Directions: Find all factors, zeros (including multiplicity!), x-intercepts, and possible turning points for each function. 1.) f(x) = x³- 4x² + 4x. |
State the maximum number of turns the graph of each function could make. Then sketch the graph. State the number of real zeros. Approximate each zero to the ... |
Graph each polynomial function. As usual, correctly scale and label the graph and all axes. Label all roots with their degrees and mark all intercepts. The ... |
There are two methods used to divide polynomials. This first is a traditional long division method, and the second is synthetic division. Using either of these ... |
4) Use end behaviours, turning points, and zeros to match each equation with the most likely graph. Write the letter of the equation beneath the graph. |
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