E5-11 Estimating Cost Behavior Using Least-Squares Regression [LO 5-4) Camp Rainbow offers overnight summer camp programs for children ages 10-14 every summer during June and July. Each camp session is one week and can accommodate up to 200 children. The camp is not coed, so boys attend during the odd-numbered weeks and girls attend during the even-numbered weeks. While at the camp, participants make crafts, participate in various sports, help care for the camp's resident animals, have cookouts and hayrides, and help assemble toys for local underprivileged children. The camp provides all food as well as materials for all craft classes and the toys to be assembled. One cabin can accommodate up to 10 children, and one camp counselor is assigned to each cabin. Three camp managers are on-site regardless of the number of campers enrolled. Following is the cost Information for Camp Rainbow's operations last summer: Week Number of Campers 122 138 112 150 94 Cost to Run Camp $9.540 11,330 9.080 10.360 8.950 8.470 8,500 90 188 13,890 Required: 1. Perform a least squares regression analysis on Camp Rainbow's data. (Use Microsoft Excel or a statistical package to find the coefficients using least-squares regression. Round your answers to 2 decimal places.) Coefficients Intercept X Variable 1 2. Using the regression output, create a cost equation (y = a + bx ) for estimating Camp Rainbow's operating costs. Total Cost = Number of Campers 3. Using the least-squares regression results, calculate the camp's expected operating cost if 100 children attend a session. (Round your intermediate calculations and final answer to 2 decimal places.) Total Cost