Calculate Container Water Volume: Interpreting Time-Function Graph at 14 Minutes

Given a graph describing the amount of water in the container as a function of time from the time the water is turned on, how much water will be in the container after 14 minutes of pumping the water?

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1

Understand the problem

Given a graph describing the amount of water in the container as a function of time from the time the water is turned on, how much water will be in the container after 14 minutes of pumping the water?

Weather222444666888101010121212141414161616181818202020222222242424262626282828303030Amount of water202020404040606060808080100100100120120120140140140160160160180180180200200200220220220240240240260260260280280280300300300000CCC111

2

Step-by-step solution

To solve this problem, we need to read and interpret the provided graph that represents the amount of water in a container as a function of time. Let's follow these steps:

  • Step 1: Locate the x-coordinate time value of 14 on the x-axis, which represents the time in minutes.
  • Step 2: Find the corresponding point on the graph directly above this x-coordinate.
  • Step 3: Read the y-coordinate from the graph at this point, which represents the amount of water in the container.

From the graph, at 14 minutes, the point on the graph lines up with the y-coordinate of 160. This means, at 14 minutes, there are 160 units of water in the container. We are assuming a constant graph scaling and spacing for accurate reading.

Therefore, the solution to the problem is 160 160 .

3

Final Answer

160

Practice Quiz

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Given the following graph, determine whether function is constant

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