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What are the generalized parametric equations for a parabola in Cartesian xyz space where the value of y is constant, and the curve s axis is parallel to either the x axis or the z axis

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The most easily understood demonstration of feedforward is in the control of a heat exchanger. The computation is a heat balance, where the correct supply of heat is calculated to match the measured load. The process is pictured in Fig. 8.3. Steam flow W, is to be manipulated to heat a variable flow of process fluid W, from inlet temperature T, to the desired outlet temperature Tz. The steady-state heat balance is readily derived: Q = W,H, = W,C,(Tz - T,) where Q = H, = C, = Solving for heat transfer rate latent heat of the steam heat capacity of the liquid the manipulated variable,

Answer 18-5

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the tasks in development As a result, transition to production begins before development is complete Overlapping the two stages is bene cial to both the project schedule and project quality It shortens project duration, allowing an earlier delivery date It improves project quality because it gives us more time on transition to production tasks before that delivery date If we manage the shift from one stage to another well, it can also help us manage project cost Full-time team members can shift their workload from development to transition as they nish their tasks in development For example, an engineer or programmer who has turned in components for testing can begin to work on technical documentation and still be available to respond to any problems found in his or her components during testing In Fig 9-1, the diagonal line represents the shift in e ort from development to transition to production.

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If y is constant and the axis of the parabola is parallel to the x axis, then the parametric equations are x = a1t2 + a2t + a3 y=c z=t where a1, a2, and a3 are real-number coefficients, c is the real-number constant value to which y is held, and t is a parameter that can range over the set of all real numbers If y is constant and the curve s axis is parallel to the z axis, then the parametric equations are x=t y=c z = a1t2 + a2t + a3 In either case, the parabola lies in a plane parallel to the xz plane

Review Questions and Answers Question 18-6

What are the generalized parametric equations for a parabola in Cartesian xyz space where the value of z is constant, and the curve s axis is parallel to either the x axis or the y axis

As development winds down, transition to production ramps up In the rst period of transition, the focus is on the pilot test as a milestone The pilot test is often also the user acceptance test, or part of it The second period of transition begins when we evaluate the pilot test results and ends with the rst customers getting the production version of the product or service This is called rst production implementation, or, more informally, the go-live date or the drop-dead date (It all depends on your view of life ) At that point the third period, implementation, begins, with simultaneous training Sometimes, implementation is a single event In other situations, implementation occurs over time as the product or service is rolled out to a number of locations.

W, = W,K(Tz - T1) The coefficient K combines C,/H, with the scaling factors of the two flowmeters, and is included as an adjustable constant in the computer;

Answer 18-6

If z is constant and the axis of the parabola is parallel to the x axis, then the parametric equations are x = a1t2 + a2t + a3 y=t z=c where a1, a2, and a3 are real-number coefficients, c is the real-number constant value to which z is held, and t is a parameter that can range over the set of all real numbers If z is constant and the curve s axis is parallel to the y axis, then the parametric equations are x=t y = a1t2 + a2t + a3 z=c In either case, the parabola lies in a plane parallel to the xy plane

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