Asked by TayB
                Use a graph to find approximate x-coordinates of the points of intersection of the given curves. Then find (approximately) the area of the region bounded by the curves. (Round your answer to two decimal places.)
y = 8x^2− 3x, y = x^3−8x+ 2
            
            
        y = 8x^2− 3x, y = x^3−8x+ 2
Answers
                    Answered by
            Steve
            
    for some nice graphing, with scalable axes, go to
https://rechneronline.de/function-graphs/
Type in your functions (up to 3 of them). (Type them in, if you copy and paste from the post, the minus sign is really a dash, which the web site does not interpret.)
Set the x range from -3 to 3
Set the y range from -1 to 9
Now you read off the approximate coordinates.
The area is just the integral between those two x-values of the top curve minus the bottom curve.
    
https://rechneronline.de/function-graphs/
Type in your functions (up to 3 of them). (Type them in, if you copy and paste from the post, the minus sign is really a dash, which the web site does not interpret.)
Set the x range from -3 to 3
Set the y range from -1 to 9
Now you read off the approximate coordinates.
The area is just the integral between those two x-values of the top curve minus the bottom curve.
                    Answered by
            TayB
            
    I got 2812.76 for the answer but it said that's wrong
    
                    Answered by
            TayB
            
    never mind I figured it out. The correct answer is 498.76
    
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