hat is the graph of the function? y=2⋅2x = 2 ⋅ 2 (1 point) Responses The x-axis goes from negative 4 to 4 and the y-axis goes from negative 16 to 16. For values of x greater than 2, the function is approximately horizontal with y-values close to 0. For values of x less than 2, the function curves upward and towards the left. The graph passes through the point left-parenthesis negative 5 comma 16 right-parenthesis. Image with alt text: A coordinate plane with y intercept at (0, 2). The graph approaches 0 on the right side and rises steeply on the left side. The graph passes through the point (negative 2, 8). The x-axis goes from negative 4 to 4 and the y-axis goes from negative 16 to 16. For values of x greater than 2, the function is approximately horizontal with y-values close to 0. For values of x less than 2, the function curves upward and towards the left. The graph passes through the point left-parenthesis negative 5 comma 16 right-parenthesis. The x-axis goes from negative 4 to 4 and the y-axis goes from negative 16 to 16. For values of x less than negative 2, the function is approximately horizontal with y-values close to 0. For values of x greater than negative 2, the function curves upward and towards the right. The graph passes through the point left-parenthesis 3 comma 16 right-parenthesis. Image with alt text: A coordinate plane with y intercept at (0, 2). The graph approaches 0 on the left side and rises steeply on the right side. The graph passes through the point (2, 8). The x-axis goes from negative 4 to 4 and the y-axis goes from negative 16 to 16. For values of x less than negative 2, the function is approximately horizontal with y-values close to 0. For values of x greater than negative 2, the function curves upward and towards the right. The graph passes through the point left-parenthesis 3 comma 16 right-parenthesis ABCD format

Question

hat is the graph of the function? y=2⋅2x     = 2 ⋅ 2     (1 point) Responses The x-axis goes from negative 4 to 4 and the y-axis goes from negative 16 to 16. For values of x greater than 2, the function is approximately horizontal with y-values close to 0. For values of x less than 2, the function curves upward and towards the left. The graph passes through the point left-parenthesis negative 5 comma 16 right-parenthesis. Image with alt text: A coordinate plane with y intercept at (0, 2). The graph approaches 0 on the right side and rises steeply on the left side. The graph passes through the point (negative 2, 8). The x-axis goes from negative 4 to 4 and the y-axis goes from negative 16 to 16. For values of x greater than 2, the function is approximately horizontal with y-values close to 0. For values of x less than 2, the function curves upward and towards the left. The graph passes through the point left-parenthesis negative 5 comma 16 right-parenthesis. The x-axis goes from negative 4 to 4 and the y-axis goes from negative 16 to 16. For values of x less than negative 2, the function is approximately horizontal with y-values close to 0. For values of x greater than negative 2, the function curves upward and towards the right. The graph passes through the point left-parenthesis 3 comma 16 right-parenthesis. Image with alt text: A coordinate plane with y intercept at (0, 2). The graph approaches 0 on the left side and rises steeply on the right side. The graph passes through the point (2, 8). The x-axis goes from negative 4 to 4 and the y-axis goes from negative 16 to 16. For values of x less than negative 2, the function is approximately horizontal with y-values close to 0. For values of x greater than negative 2, the function curves upward and towards the right. The graph passes through the point left-parenthesis 3 comma 16 right-parenthesis ABCD format

Bot GPT 3.5 · Answer

The graph of the function y=2⋅2x is as follows: The x-axis goes from negative 4 to 4 and the y-axis goes from negative 16 to 16. For values of x greater than 2, the function is approximately horizontal with y-values close to 0. For values of x less than 2, the function curves upward and towards the left. The graph passes through the point (-2, 8). This graph can be visualized as a curve that starts from the point (0,2) on the y-axis, approaches 0 on the right side, and rises steeply on the left side. The graph passes through the point (-2,8).

Answer

abcd format

Bot GPT 3.5 · Answer

C. The graph passes through the point (2, 8). The x-axis goes from negative 4 to 4 and the y-axis goes from negative 16 to 16. For values of x less than negative 2, the function is approximately horizontal with y-values close to 0. For values of x greater than negative 2, the function curves upward and towards the right.