Z=1 Z x=ln4 STRUCTURE D 3 Y = (++) " Curve C x=In2 Consider a structure D with a curved solar panel wall that is moulded to a curve C, as shown in Figure 2.0 occupies the region below the surface z = f(x,y) =1 and above the region on the xy-plane. R is bounded by the planes y=0, x-in2, x-In4 and the curve C which is parametrised by x= In (t+2) 7x41 i. Write down an expression for the arc length of C between its intersection points with x-In4 and In2 (blue dots in Structure D). Leave the expression in integral form. ii. Express the equation for the curve C in y=f(x) form. Express the area of R (and thus the volume of D) in terms of integral(s) using: i Horizontal strip method ii. Vertical strip method iv. Show that the area can be expressed in terms of the following single integral of B = S₂ (E+¹1)(4+2) at

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Bracket Manufacturing uses a Kanban system for a component. Daily demand is 1,100 units. Each container has a combined waiting and processing time of 0.65 days. If the container size is 100 and the alpha value (a) is 12%, how many Kanban card sets should be authorized? Round your answer up to the whole number. Kanban card set(s) What is the maximum authorized inventory? Use the rounded value from the previous question. Round your answer to the nearest whole number. unit(s)