PLEASE HELP! A tap is used to fill the container at a constant rate. Draw a sketch of the graph of height of water level against time, given it take 60 seconds to fill the container. Use a scale of 1cm to represent 5 seconds on x-axis and 1cm to represent a height of 1 cm on the y-axis.
@thushananth01 @experimentX
In the center, there is a cuboid.. And above and below it are parts of cone? Or, they are just some irregular shapes?
No, that's not a cuboid, i guess.. That's a cylinder probably..
Yes, that's a cylinder.
I know that the gradient of the graph would increase for the first shape, would be constant for the second and decrease for the upper most shape. But I can't figure out how to do the calculation so as to plot on the graph. >_<
if its filled at a constant rate, why is the shape of the graph like that?
Because the cross-sectional area differs along the length of the container. @javawarrior
and what are you trying to find?
I have to plot the graph. So I want to find out the time it would take to fill each part.
Do you have individual heights for each part?
No, individual lengths are not mentioned in the book. But by looking at the figure, I assumed they must be 3, 2, 3.
did you do the graph by doing your own experiment?
No, the heights and cross-sectional areas all different so I have no idea as to which value to use to compare the time taken to fill each section.
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