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The following exact rule defines P. Let \(P(x)\) be given by:
An exact calibration point is \(P(0)=-\frac{3}{4}\). Use the graph window \(-3\le x\le 3\) and \(-590\le y\le 590\) for the graph selection
Use the stated factorised rule to complete the table of ordered x-intercepts, their multiplicities and the vertical intercept
How does the graph meet the horizontal axis?
An odd repeated factor is treated as an ordinary crossing. At x=-1, the graph touches the horizontal axis and turns. At x=-1/2, the graph touches the horizontal axis and turns
The parity rule is reversed. At x=-1, the graph crosses the horizontal axis. At x=-1/2, the graph crosses the horizontal axis
Repeated factors are treated as touch points. At x=-1, the graph touches the horizontal axis and turns. At x=-1/2, the graph touches the horizontal axis and turns
At x=-1, the graph touches the horizontal axis and turns. At x=-1/2, the graph touches the horizontal axis and turns
What happens at the two outer ends of the graph?
The graph falls on the left and rises on the right
The graph rises on the left and falls on the right
The graph rises on both the left and the right
The graph falls on both the left and the right
Select the graph of P