8. [-/2 Points] DETAILS LCALCCON5 4.3.011. For the function, locate any absolute extreme points over the given interval. (Round your answers to three decimal places. If an answer does not exist, enter DNE.) f(x) = 12(1.5*) + 12(0.5*), -3 5 x $ 5.1 absolute maximum ( x, y ) = absolute minimum ( x, y ) = Need Help? Read It Submit Answer9. [-/4 Points] DETAILS LCALCCON5 4.4.003. Graphs a, b and c are shown. Identify each graph as the function, the derivative, or the second derivative. a. b. x a Graph a: O function O derivative O second derivative O cannot be determined Graph b: O function O derivative O second derivative O cannot be determined Graph c: O function O derivative O second derivative O cannot be determined Explain. (Select all that apply.) O Graph b crosses the x-axis at x = 0 and graph a has a relative maximum at x = 0. Graph a shows a graph that crosses the x-axis at x = b and has relative extrema at x = 0 and x = a. Graph b shows a graph with a relative minimum at x = b and inflection points at x = 0 and x = a. O Graph a shows relative extrema at x = a and x = b. Graph c shows a graph that crosses the x-axis at x = a and x = b. Graph c shows a graph that crosses the x-axis at x = 0 and x = a. Graph a shows relative extrema at x = 0 and x = a. O Graph b crosses the x-axis at x = c and graph a has a relative maximum at x = c.10. [-/2 Points] DETAILS LCALCCON5 4.4.009. Write the first and second derivatives of the function. c(u) = 802 - 5u +9 c' ( U ) = c" ( U) = Need Help? Read It 11. [-/2 Points] DETAILS LCALCCON5 4.4.016. Write the first and second derivatives of the function. g(x) = e/x - In(7x) g'(x) = g" ( x ) = Need Help? Read It 12. [-/1 Points] DETAILS LCALCCON5 4.5.001. Rewrite the statement into an equivalent statement without using the term marginal. At a production level of 500 units, marginal cost is $11 per unit. At a production level of 500 units, cost is decreasing by $11 per unit. At a production level of 500 units, cost is increasing by $11 per unit. O At a production level of 500 units, cost is decreasing by $11 per hundred units. At a production level of 500 units, cost is increasing by $11 per hundred units.13. [-14 Points] DEI'AI LS LCALCCON5 4.5.007. Given the units of measure for production and the units of measure for cost or revenue, answer the following questions. Revenue is given by R{q) million dollars when q thousand units are sold; R'[4IJ] = 0.01 (a) Write the units of measure for the indicated marginal. 0 $1,000,000 per unit 0 $7") per unit 0 $1000 per unit 0 per unit (b) Write a sentence interpreting the marginal as an increase. when :l units are sold, revenue is by $ \\:l per unit. Need Help