TASK #1 Choice A - f(x) = ayx h| + k 3 Choice B f(x) = a(x h)2 + k Choice C - f(x) = ax3 +bx2 + cx+d 3 Choice D f(x) = am + k ) a xh +k Choice E - f (x) = Requirements: *a should never equal 0 *h and I: can't both be 0 *b, c, and d can't all be 0 *Can't duplicate any values 4) Select 4 of the 5 graph choices to the left. Fill in valuesumbers for the generic equations, replacing variables a, h, and k g a, b, c, and d as necessary, to create actual equations that can be graphed. You may use your calculator to help. Write this equation at the top of the graph page you use. Recommendation - use small #s (keep between -5 and 5) Graph each of the 4 chosen graphs A - E, one on each of the graphs provided, #1 - 4. You may use your calculator to help. Requirements: *Be sure that part of the graph drawn on its selected graph paper is actually located in the shaded region on the graph you choose. If not, select a different graph paper #1-4 or select different valuesumbers for your equation. You may graph any of the equation choices on any of the graph papers. *You must graph the entire function on the given graph paper for the domain [15,15] the range is also between[15,15]. A domain interval of at least 15 units wide must be present on the graph. Answer the questions below Graphs #1-4 in the spaces provided