Question

use the data in the graph to answer parts (a) through (c). click the icon to view the graph. a. which category varies the most among the different types of institutions? by how much? varies the most. it has a variation of $ (type an integer or a decimal.)

Explanation:

To solve this problem, we need to analyze the graph (which is not visible here but typically involves finding the range of values for each category across different institutions). The range is calculated as the maximum value minus the minimum value for a category.

Step 1: Identify the category with the largest range

For each category (e.g., tuition, fees, room and board, etc.), calculate the range (max - min). The category with the largest range is the one that varies the most.

Step 2: Calculate the variation (range)

Suppose the graph shows that "Tuition and Fees" (or another category) has a maximum value of $X$ and a minimum value of $Y$. The variation is $X - Y$. For example, if max = 25000 and min = 5000, variation = 25000 - 5000 = 20000.

Since the graph is not provided, we assume a common scenario (e.g., in educational cost data, tuition often varies most). Let’s assume the variation is calculated as max - min. If, for example, the category is "Tuition" with max = 30000 and min = 10000, the variation is $20000$.

(Note: Replace with actual values from the graph. The key is to find the category with the largest range (max - min) and compute that difference.)

Final Answer

Suppose the category is "Tuition" and variation is $20000$ (adjust based on graph data).

$\boldsymbol{\text{Tuition}}$ varies the most. It has a variation of $\boldsymbol{\$20000}$ (replace with actual graph values).

Answer:

To solve this problem, we need to analyze the graph (which is not visible here but typically involves finding the range of values for each category across different institutions). The range is calculated as the maximum value minus the minimum value for a category.

Step 1: Identify the category with the largest range

For each category (e.g., tuition, fees, room and board, etc.), calculate the range (max - min). The category with the largest range is the one that varies the most.

Step 2: Calculate the variation (range)

Suppose the graph shows that "Tuition and Fees" (or another category) has a maximum value of $X$ and a minimum value of $Y$. The variation is $X - Y$. For example, if max = 25000 and min = 5000, variation = 25000 - 5000 = 20000.

Since the graph is not provided, we assume a common scenario (e.g., in educational cost data, tuition often varies most). Let’s assume the variation is calculated as max - min. If, for example, the category is "Tuition" with max = 30000 and min = 10000, the variation is $20000$.

(Note: Replace with actual values from the graph. The key is to find the category with the largest range (max - min) and compute that difference.)

Final Answer

Suppose the category is "Tuition" and variation is $20000$ (adjust based on graph data).

$\boldsymbol{\text{Tuition}}$ varies the most. It has a variation of $\boldsymbol{\$20000}$ (replace with actual graph values).