Cubic Functions Part 1: Fill-in the chart below and look for any emerging patterns Equation Graph Descriptions (Take a screenshot using Desmos) Domain & Range v = 2x - 15x +7Equation Graph Descriptions (Take a screenshot using Desmos) Domain & Range y=-x'+2x -4x+8 y= -5(x+2)(x+1)(x-1) What do you notice they have in common? What is different? Emerging Patterns.Quartic Functions Part 1: Fill-in the chart below and look for any emerging patterns Equation Graph Descriptions (Take a screenshot using Desmos) Domain & Range 20 10 20 y= x' +4x' -16x -25Equation Graph Descriptions (Take a screenshot using Desmos) Domain & Range y - - - (x+4)(x-4)(x+ 2)(x -2) 2 20 20 y=-x +16r -3x-40 What do you notice they have in common? What is different? Emerging Patterns.Degree Five (Quintic) Functions Part 1: Fill-in the chart below and look for any emerging patterns Equation Graph Descriptions (Take a screenshot using Desmos) Domain & Range 20 -30 y=x +5x +2x -14x3-19x-17What til: you notice they hum: In common? What is dlffarant? Emerging Patterns... This table describes the graphs of polynomial functions. The degree of the function is the highest exponent on x. The leading coefficient is the coefficient attached to the x with the highest exponent. In other word the some term will tell you your degree and leading coefficient a) The first four rows in the table describe the graphs of the linear and quadratic functions. Verify that these rows are correct. b) Complete the remaining rows for the functions in exercise 1, 2, and 3. Use the graphs to help you out. End Behaviour Domain Greatest Sign of & Degree leading number of Extends from Range Coefficient hills and quadrant... quadrant valleys Domain Range 0 D = (xxER] 4 0 D = (xxER } R = (yyER] 1 D (xx.R} R = {yly 2 min } 2 D = (x xER] R = (yly