Question

Which function has the greatest slope?

The image presents a graph with four lines, each representing a different equation: g(x) = x + 3, f(x) = x, h(x) = x - 2, and k(x) = x - 4. The graph is titled "Multiple Linear Equations" and features a blue grid background with black x- and y-axis labels.

* The equations are:
* g(x) = x + 3
* f(x) = x
* h(x) = x - 2
* k(x) = x - 4

The graph displays the racial bias microscope depiction, which is a visual representation of the concept of racism and how it affects society. The image shows a pyramid-shaped graph with three levels: social mobility, power, and living wage. The graph illustrates how different racial groups have varying levels of access to these resources, with white people at the top and people of color at the bottom.

* **Social Mobility:** The graph shows that white people have the highest level of social mobility, with a wide range of options available to them. In contrast, people of color have limited options and are often restricted to lower-paying jobs.
* **Power:** The graph indicates that white people hold the most power in society, with control over the economy, politics, and education. People of color have limited power and are often marginalized.
* **Living Wage:** The graph reveals that white people earn a higher living wage than people of color, with a significant disparity between the two groups.

Overall, the graph highlights the racial disparities in social mobility, power, and economic opportunities in society. It suggests that these disparities are deeply ingrained and require significant effort to address.

Responses

g(x)
g(x)

f(x)
f(x)

h(x)
h(x)

k(x)
k(x)

All of the slopes are the same

Answers

GPT-4o mini
To determine which function has the greatest slope among the given equations, we first need to identify the slopes of each function.

The equations are:
- \( g(x) = x + 3 \) (slope = 1)
- \( f(x) = x \) (slope = 1)
- \( h(x) = x - 2 \) (slope = 1)
- \( k(x) = x - 4 \) (slope = 1)

All four functions are linear equations in the form \( y = mx + b \), where \( m \) represents the slope. In this case, all functions have a slope of 1.

Therefore, since all the slopes are the same (1), the correct response is:
**All of the slopes are the same.**