Question

|Y|=X^2+2-какой будет график

Answer 1

График будет в I и II координатных плоскостях в виде буквы V

Answer 2

Graph of y = |x| = x^2 + 2

The equation y = |x| = x^2 + 2 represents the absolute value of the quadratic function y = x^2 + 2. The graph of this equation can be described as follows:

The graph of the function y = x^2 + 2 is a parabola that opens upwards and has its vertex at the point (0, 2). The absolute value function y = |x| reflects the negative part of the graph of y = x^2 + 2 across the x-axis, resulting in a V-shaped graph.

The vertex of the parabola is at (0, 2), and the V-shaped graph of the absolute value function reflects the portion of the parabola below the x-axis to create a symmetrical V-shape around the y-axis.

The resulting graph is a V-shaped curve with its vertex at (0, 2) and opening upwards.

This can be visualized as a V-shaped curve with the vertex at (0, 2) and the arms of the V extending upwards and downwards from the vertex.

The graph of the equation y = |x| = x^2 + 2 is a V-shaped curve with the vertex at (0, 2) and arms extending upwards and downwards from the vertex.

The graph can be visualized as a V-shaped curve with the vertex at (0, 2) and the arms extending upwards and downwards from the vertex