Respond to the following scenario with your thoughts, ideas, and comments.

A structured performance management strategy is necessary at SaharaOasis. As part of this strategy, a new performance appraisal tool needs to be developed for warehouse associates, as well as the management staff. Your recommendation must be presented to the vice president (VP) of human resources in a PowerPoint presentation for her review.

Using Bloomberg Businessweek B-School Connection resources, research performance management and create a slide presentation that addresses the following:

Review the different performance appraisal tools, and make a recommendation for a tool to be used with warehouse associates and a tool to be used with management personnel.

Why did you choose the tools that you did? What impact will they have on the organizationâ€™s HR information systems (Internet, telecommunications and networks, software, hardware, data, simulations, e-learning)?

How would the tools be introduced in the work environment?

What role will these tools play in performance management?

What role do they play in avoiding litigation?

How would you assess the effectiveness of the tools?

Pierre-Simon Laplace (1749-1827) Laplace was a French mathematician, cosmologist, and physicist who connected the Newtonian hypothesis of inclination toward the close planetary system (an essential issue of his day). He assumed a main part in the improvement of the metric framework. The Laplace Transform is broadly utilized as a part of designing applications (mechanical and electronic), particularly where the main thrust is irregular. It is likewise utilized as a part of process control. This subject started from the operational strategy connected by the Engineer Oliver Heaviside (1850-1925), to issues in electric designing. Lamentably, Heaviside's treatment was unsystematic and needed thoroughness, which was set on sound scientific balance by Bromwich and Carson amid 1916-17. It was discovered that Heaviside's task math is best presented by methods for specific sort of distinct integrals called Laplace Transforms. It is constantly valuable, and regularly fundamental, to examine the execution abilities and the security of a proposed framework before it is manufacture or actualized. Numerous investigation procedures revolve around the utilization of changed factors to encourage scientific treatment of the issue. In the examination of ceaseless time dynamical frameworks, the utilization of Laplace Transforms prevails. Applying Laplace Transforms is comparable to utilizing logarithms to rearrange certain sorts of numerical controls and arrangements. By taking logarithms, numbers are changed into forces of 10 or some other base, e.g. common logarithms. Because of the changes, scientific duplications and divisions are supplanted by increments and subtractions separately. Essentially, the use of Laplace Transforms to the investigation of frameworks which can be depicted by straight, standard time differential conditions defeats a portion of the complexities experienced in the time-space arrangement of such conditions. DEFINATION: Laplace Transforms are utilized to change over time area connections to an arrangement of conditions communicated regarding the Laplace administrator 's'. From that point, the arrangement of the first issue is affected by straightforward arithmetical controls in the 's' or Laplace area as opposed to the time space. The Laplace Transform of a period variable f (t) is characterized as: F(s)=L {f(t)} = &integral; f (t) e dt where L{.} is utilized to meant the change. Fundamental PROPERTIES OF THE LAPLACE TRANSFORM The accompanying are a portion of the central properties of Laplace Transforms: P1) The Laplace Transformation is direct, i.e. L {f1(t) + f2(t)}=L{f1(t)} + L{f2(t)} = F1(s) + F2(s) furthermore, L{kf (t)} = kL{f (t)}= kF(s) k = consistent P2) Laplace Transformations of subsidiaries are given by the accompanying: L{df (t)/dt}= L{f′(t)} = sF(s) - f (0) where f (0) is the underlying estimation of f (t) , at t = 0. L{d f (t)/dt}=L{f″t)}= s F(s) - sf (0) - f′(0) When all is said in done, L{d f (t)/dt}=L{f (t)}= s F(s) - s f (0) - ...- f (0) P3) Laplace Transforms of integrals are given by: L{f (t)}= [F(s) - f (0)]/s When all is said in done, L{f - n (t)}= F(s)/sn + f - 1 (0)/sn + f - 2 (0)/sn-1 +!+ f - n (0)/s P4) The 'Last Value' hypothesis expresses that: lim f(t) =limsF(s) t→∞ s→0 furthermore, encourages the assurance of the estimation of f (t) as time tend towards unendingness, i.e. the consistent state estimation of f (t). P5) The 'Underlying Value' hypothesis expresses that: lim f(t) =limsF(s) t→0 s→∞ also, permits the assurance of the estimation of f (t) at time t = 0+ , i.e. at once moment instantly after time t = 0. Properties P1 to P4 are the regularly utilized as a part of frameworks investigation. To come back to the time-space from the Laplace area, backwards Laplace Transforms are utilized. Again this is practically equivalent to the use of hostile to logarithms and as in the utilization of logarithms, tables of Laplace Transform sets help to streamline the undertaking. Opposite LAPLACE TRANSFORM Definition: On the off chance that, for a given capacity F(s), we can discover a capacity f(t) with the end goal that L(f(t)) = F(s), at that point f(t) is known as the reverse Laplace change of F(s). Documentation: f(t) = L (F (s)). Subsequently to locate the converse changes, we first express the given capacity of s into incomplete portion which will, at that point, be unmistakable as standard structures. Change OF SHIFTS IN 's' AND 't' On the off chance that L(f(t)) = F(s), at that point L(e f(t)) = F(s - a) for any genuine steady a. Note that F(s - a) speaks to a move of the capacity F(s) by a units to one side. The unit step work s(t) = 0 , ha t < 0 es s(t) = 1 , ha t - 0: On the off chance that a > 0 and L(f(t)) = F(s), at that point L(f(t - a) · s(t - a)) = F(s)e. Change OF POWER MULTIPLIERS On the off chance that L(f(t)) = F(s), at that point L(t f(t)) = (- 1) d F(s) ds for any positive whole number n, especially L(tf(t)) = (- 1)F′(s) CONVOLUTION Definition: Given two capacities f and g, we characterize, for any t >>

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