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noneedtocare
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It is just how can you comment on the key features of the graph ?
noneedtocare said:Btw, i am doing an analysis task and there is a ques abt practical problem in creating an open cylinder with max volume. How do answer this ?
The Volume increases as the height increase. dV/dh = -(A^2)/ 4pih^2
noneedtocare said:We have an equation : V=(92pi-x)^2sqrt(4pix -x^2) )/ (24pi^2)
Sketch the graph of dV/dh and give comment on the key features of this graph
Sorry for giving unclear info ! Thx 4 ur time LOL
If you did, we might be a little further along in this problem. With 14 posts in this thread, I can't see that you have actually done anything.Do you know any rules of differentiation? The ones that would be very useful here are the constant multiple rule, product rule, chain rule, in that order. After you have found the derivative dV/dx, then you can graph it. When you have the graph, you can decide what you think are key features of it.
dV/dh = -(A^2)/ 4pih^2
V=(92pi-x)^2sqrt(4pix -x^2) )/ (24pi^2)
The purpose of analyzing a graph's key features is to gain a better understanding of the data presented and to identify any important patterns or trends.
Some common key features to look for when analyzing a graph include the shape of the graph, any peaks or valleys, the slope of the graph, and any outliers or unusual data points.
Identifying the key features of a graph is important because it allows us to summarize and interpret the data in a meaningful way. It also helps us to make predictions and draw conclusions based on the data.
Some techniques that can be used to analyze a graph's key features include visually examining the graph, calculating measures of central tendency and variability, and using regression analysis or other statistical methods.
Analyzing a graph's key features can be useful in scientific research as it allows us to visualize and understand complex data sets, identify relationships between variables, and make informed decisions based on the data presented.