To solve this problem, we'll analyze the graph to match it with the provided equations.
- Step 1: The graph is in a 'V' shape presenting symmetry around the y-axis and has its vertex at the origin.
- Step 2: The equation that corresponds to this type of graph is the absolute value function y=∣x∣. Absolute value functions show symmetry around the y-axis and have a vertex where the argument of the absolute value, here x, equals zero.
- Step 3: The graph we see perfectly matches an absolute value function, as it does not extend below the x-axis and has the aforementioned symmetrical properties. Therefore, it is represented by the equation y=∣x∣.
Therefore, the solution to the problem is y=∣x∣, matching the graph with the choice corresponding to y=∣x∣.