It depends on whether the value of the power.
A parabola.
It is very hard but if you have the right stuff you can do it.
In addition to moving the graph of a function around the Cartesian coordinate system, you can also change the graph's shape and orientation. This can be achieved through transformations such as stretching or compressing (scaling), reflecting across an axis, or rotating. These transformations alter the function's output values and can significantly affect its visual representation. By manipulating these aspects, you can create various variations of the original function's graph.
In a Frequency Polygon, a line graph is drawn by joining all the midpoints of the top of the bars of a histogram. A frequency polygon gives the idea about the shape of the data distribution. The two end points of a frequency polygon always lie on the x-axis.
It is an isosceles triangle and would look like a cone shape on graph paper
The graph of a quadratic equation has the shape of a parabola.
A Cooling curve graph changes shape.
The order of the polynomial (the highest power) and the coefficient of the highest power.
A monotonic transformation does not change the overall shape of a function's graph, but it can stretch or compress the graph horizontally or vertically.
If the Object is falling at a constant velocity the shape of the graph would be linear. If the object is falling at a changing velocity (Accelerating) the shape of the graph would be exponential- "J' Shape.
To determine the volume from a graph, you would need to calculate the area enclosed by the graph and the axes. If the graph represents a shape with known cross-sectional area, you can integrate the shape's area over the interval represented by the graph to find the volume.
It takes the shape of a line.
When a graph shows a trend that is noticeable. Such as a line or a curve in a certain shape.
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It determines the location of the graph: left or right - but not its shape.
A parabola.
It is in the shape of a parabola