Here, we have 8 rectangles of equal width drawn over our area. Again, to approximate our area with these 8 rectangles, we could find the area of each rectangle and add these areas together. Since the rectangles are drawn so that the left side of each rectangle hits the curve, we can find the height of each rectangle by evaluating the function at the left endpoint of each interval. In other words, to approximate the area, we can need to calculate: f(0)*.25+f(.25)*.25+f(.5)*.25+f(.75)*.25+f(1)*.25+f(1.25)*.25+f(1.5)*.25+f(1.75)*.25 Find the approximated area. Round your answer to two decimal places.