How does manipulating the vertical scale change what the histogram communicates?

Vertical scale can greatly change the perceived difference between values on a histogram, bar graph, or really any type of graph. Suppose you have three values, 90, 95, and 100. If you show a normal histogram with a range of 0-120, and units of 10, the three values will appear quite similar. However, if you change the range of the graph to 80-110, the three values will appear to be much farther apart. 

To solve this integral, what you can do is split it up as follows: (1) ∫40(x2−4)dx=∫40(x2)dx−∫40(4)dx. to integrate  4  as an  indefinite integral, a good rule of thumb is  by  an equation below  for  polynomials; . (2) ∫xa=xa+1a+1+c , where a is any number. c denotes some constant that is crucial when doing