C ConMan Nov 2009 6 0 May 29, 2010 #1 In an integration exercise, I'm to find the area of the region bounded by these two functions: g(x) = sin(x) f(x) = [3/(5pi)]*x I need to find the point(s) of intersection (other than the origin) for this graph, but I'm not sure what to do next.

In an integration exercise, I'm to find the area of the region bounded by these two functions: g(x) = sin(x) f(x) = [3/(5pi)]*x I need to find the point(s) of intersection (other than the origin) for this graph, but I'm not sure what to do next.

skeeter MHF Helper Jun 2008 16,216 6,764 North Texas May 29, 2010 #2 ConMan said: In an integration exercise, I'm to find the area of the region bounded by these two functions: g(x) = sin(x) f(x) = [3/(5pi)]*x I need to find the point(s) of intersection (other than the origin) for this graph, but I'm not sure what to do next. Click to expand... a solution by the method of "observation" ... the functions intersect at \(\displaystyle x = \frac{5\pi}{6}\)

ConMan said: In an integration exercise, I'm to find the area of the region bounded by these two functions: g(x) = sin(x) f(x) = [3/(5pi)]*x I need to find the point(s) of intersection (other than the origin) for this graph, but I'm not sure what to do next. Click to expand... a solution by the method of "observation" ... the functions intersect at \(\displaystyle x = \frac{5\pi}{6}\)