Use the limit process to find the area of the region between the graph of y=x^2+3 and the x-axis over the interval [0,2]? thanks for any brave respones
they give this triangle symbol which = 2/n
\[\Delta x=\frac{2}{n}\]
ok yeah thats the triangle but theres no x by it, thats why its confusing. Cant be delta x
I would assume they mean delta x (width of each rectangle)
\[\lim_{n\to\infty}\sum_{i=1}^{n}f(x_{i}^{*})\Delta x\]
ok that makes sense with the delta x, thanks phi.... Zarkon ok so im assuming thats the formula. How would I take my next step? and thanks guys i really preciate this
are you using left or right hand endpoints...or something else. (I'm assuming you are not using arbitrary partitions.)
I would use \[x_{i}^*=a+i\Delta x\]
The problem only gave me what i said above, I nerver even heard of using arbitrary partitions
ok ill give it a try
also I assume you meant y=x^2+3
wow, yeah i did. My bad
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