Given two bowls A and B
The bowl A emptand and the bowl B contains 32 liters of water.
We fill the bowls with water until theand are full, here is a graph showing the amount of water in the two bowls as a function of time
After how manand minutes from the time the taps are opened, will the B bowl be full?
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Given two bowls A and B
The bowl A emptand and the bowl B contains 32 liters of water.
We fill the bowls with water until theand are full, here is a graph showing the amount of water in the two bowls as a function of time
After how manand minutes from the time the taps are opened, will the B bowl be full?
To solve this problem, let's follow these steps:
Upon examining the graph:
Bowl B's line starts at 32 liters and continues to rise. At the 20-minute interval mark on the time axis, the trajectory for bowl B reaches its peak level and levels off, indicating the bowl is full.
Therefore, the solution to the problem is minutes.
20
Look at the graph below and determine whether the function's rate of change is constant or not:
Look for the line that starts at 32 liters on the y-axis (Water Level). Bowl B begins with 32 liters of water, while Bowl A starts empty at 0 liters.
When a line becomes horizontal or flat, it means the bowl has reached its maximum capacity and is full. No more water can be added, so the level stays constant.
Each line represents a different bowl. The lower line starting at 0 is Bowl A (starts empty), and the upper line starting at 32 is Bowl B (starts with water).
Find where Bowl B's line reaches its highest point and levels off. Draw an imaginary vertical line down to the x-axis (Time) to read the exact minute value.
Double-check that you're following the correct line for Bowl B and reading where it truly levels off. The line should reach its peak and stay flat at exactly 20 minutes.
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