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1. Fill in the tables below for each of the following polynomials: [K10] a) f(x )=-4x-13x2+3x-9 Degree Type of Sign of leading End behaviours Domain polynomial coefficient b) f(x) = 6x4 + 7x2 - 8x+9 Degree Type of Sign of leading End behaviours Domain polynomial coefficient2. Fill in the table below for the polynomial function: [K9] f(x)= (x 4) (x+ 1)2(x 5) x intercepts End behaviours and behaviour of graph at each x intercept Sketch: 3. Solve the following equation algebraically. Explain your process. [A6], [03] 0 =18x4+ 87x3+ 3x3 108x 4. a) Describe the transformations on the cubic function below. Explain your thinking process. [C4] f(X)=7 [io 5)] 3 45 b) The point (-9, -2446) is on the transformed functionf(x)= 7 [[(x 5)] 3 45 use the transformation statement the find the original point on the parent function. Justify your answer. [T3], [CZ] 5. Determine the values ofm and n for x): m3+ 20x 2+ I'lX 35 given that (36+ 1) gives a remainder of zero, and when divided by (x 2) the remainder is 45. [F5], [03} 6. Use algebra to determine whether the following function is even, odd or neither. [A6] a) f(x)=55x4x278 b) f(x)=37x3+93x