Greg was practicing diving on a 3 meter spring board into a 5 meter pool. when he left the board he was 3 meters above water. the table shows his height as a function of the elasped time. time. height 0. 3 0.25. 4.1875 0.5. 4.75 0.75. 4.6875 1. 4 1.25. 2.6875 1.5. 0.75 1.75. -1.813 2. -5 1. what are independent and dependent variables? 2. what is a resonable domain and range for problem situation? 3. enter data into graphing calculator. use transformations of quadratic parent function to dtermine a representative function in the y=(x - h)^ + k form. sketch scatterplot and function. label and scale the axes appropriately. 4. describe the effects of a, h, and k on the parent function. 5. transform the function to the y = ax^ + bx + c form. 6. find characteristic, value, and meaning in problem situation of vertex, axis of symmetry, y-intercept, symmetric point to y-intercept, and x-intercept(s). 7. how far from the water will greg be after 1.3 seconds? 8. when will greg be 1.6 meters above the water? 9. use the graph of the function to approximate when greg hits the water. 10. explain what is happening at 2 seconds.