EEO and Affirmative Action,
Human resources planning, recruitment, and selection,
Human resources development,
Compensation and benefits,
Safety and Health, and
Employee and labor relations.
Explain how these aspects work together to perform that primary function.
Are any aspects more important than the others? Why or why not?
How do you believe the HRM role can be optimized for shaping organizational and employee behavior?
The Reflective Paper must:
(a) identify the main issues in the chosen area,
(b) demonstrate new learning that has occurred,
(c) include class activities or incidents that facilitated learning and understanding,
(d) identify specific current and/or future applications and relevance to your workplace.
(e) reflect the potential impact to your future career plans or even in your personal life at home.
The emphasis of the Reflective Paper should be on parts ‘d’ and ‘e,’ and on the application of new learning.
Explore, in depth, the benefits of the new learning and understanding that has taken place.
There was almost no critical work done upon the point until 1509, when Luca Pacioli distributed De Divina Proportione with the assistance of representations by Leonardo Da Vinci, who later utilized this inside his acclaimed work the Vitruvian man . In 1611, German stargazer Johann Kepler found the numbers inside his own particular work on planetary movement saying as 5 is to 8, so is 8 to 13, for all intents and purposes, and as 8 is to 13, so is 13 to 21 nearly in connection to the rings around Saturn. It was later discovered that the proportion of mean separation between planets was in actuality the brilliant proportion. Throughout the following two centuries numerous researchers explored the arrangement, determining equations and capacities. In 1830, A. Braun initially connected the succession to the course of action of bracts on a pinecone. After 10 years and J.P.M. Binet inferred a recipe for the estimation of any Fibonacci number without the requirement for the past two. nth number= 1/(v5) ((1+v5)/2)^n-1/(v5) ((1-v5)/2)^n In 1920, Oxford Botanist A.H Church found spirals on sunflower makes a beeline for the numbers in Fibonacci s rabbit issue (see next area). This revelation roused botanists to search for Fibonacci numbers somewhere else, groups at that point started to understand that numerous phyllotactic proportion s are brilliant proportion s (see blossom designs and primorda). In the 1930 s, Joseph Schillinger intentionally made a piece out of music utilizing Fibonacci interims and Ralph Elliot started anticipating money markets in Fibonacci periods. By the 1960 s, an enthusiastic premium had been stirred and right up 'til the present time mathematicians around the globe are researching the utilizations and issues associated with the grouping. The Immortal Rabbits Problem To clarify his numerical hypotheses, Fibonacci got a kick out of the chance to make issues to enable his group of onlookers to utilize the maths he attempted to portray. The godlike rabbits issue is one such test. It was first depicted inside his well known Liber abaci and was later received as a clarification for the Fibonacci grouping. Suppose you will an expansive walled in area and inside it a couple of rabbits. The unfading rabbit issue inquires as to whether there is one sets in any case, what number of rabbits will there be after a specific period of time if: Each rabbit is unfading They remain inside their sets They breed once every month and create a couple each time Each new combine takes multi month to develop, and after that breeds to shape another match the following month January, we begin with 2 rabbits, these then take multi month to breed..... February, there is currently one grown-up combine and another conceived match of youthful rabbits.... Walk, the new conceived match have now developed, and the grown-up combine have duplicated... April, the new conceived match from March have now built up, the main combine duplicate again and the second combine recreate out of the blue.. The example proceeds until... Month Pairs of develop rabbits Pairs of youthful rabbits Overall Number of Pairs January 1 0 1 February 1 1 2 March 2 1 3 April 3 2 5 May 5 3 8 June 8 5 13 July 13 8 21 August 21 13 34 September 34 21 55 October 55 34 89 November 89 55 144 December 144 89 233 Sooner or later, we start to see a theme, the aggregate number of rabbits in any given month is a Fibonacci number. This is on the grounds that the aggregate is framed from the quantity of juvenile rabbits (the same as the quantity of develop rabbits the most recent month) and the quantity of develop rabbits (the aggregate from the earlier month) i.e. a_(n+1)= a_n+ a_(n-1) Another intriguing note is the rate of development in the population.... 2/1 = 2 3/2= 1.5 5/3= 1.666 8/3= 1.625 ....... this proceeds until the point that we reach a_(n+1)/a_n =1.618034.. i.e. the Golden Ratio. Blossom designs and primorda As we have found in the presentation, nature has connected the Fibonacci succession and brilliant proportion from the quantity of petals on a blossom, deeply of an apple and the spirals of a sunflower. On its substance, this is by all accounts a blessed and engaging fortuitous event, however since the 1920 s botanist have looked and discovered increasingly of these occurrences . This persuades maybe, they have a significantly more profound and all the more intriguing importance for the life of your normal plant. Perhaps these numbers and proportions were decided which is as it should be. Indeed, even from Egyptian circumstances it was noticed that most blooms had 5 petals, the rest by greater part additionally have Fibonacci quantities of petals. Additionally, on the off chance that you inspect the many plant stems you will locate the consistent example or 1, 2, 3, 5, 8 stems at standard statures. Another intriguing wonder, and one which may uncover the secret of why plants carry on so frequently in conjunction with the Fibonacci succession, are the spirals appeared by plants. Take a gander at the photo of the pineapple left. As you move from the upper appropriate to the base left you may start to see an arrangement of spirals, bending round the pineapple in a corner to corner mold. Upon closer investigation you may likewise locate a comparative on from upper left to base right and more subtle, through and through. On the off chance that we tally the quantity of spirals we (luckily for this theme) appear to discover just Fibonacci numbers. Truth be told in an investigation of more than 2000 pineapples not a solitary on varied from the example. A similar standard applies to the pinecone. Upon close review, you will discover two distinct spirals, one vertically and another on a level plane, all of which come in Fibonacci numbers. A different report to that of the pineapples demonstrated this was the situation 99% of the time. The sunflower be that as it may, has its own particular one of a kind winding showcase. Beginning from the middle and proceeding in a clockwise manner to the outside, the quantity of spirals again adds to a Fibonacci number. In spite of the fact that, on the off chance that you look in the inverse (anticlockwise) bearing you will discover yet another winding and including the quantity of these gives the back to back Fibonacci number. Most of the time this is the situation, anyway every now and then there are varieties; with bigger sunflowers the quantity of spirals can be twofold Fibonacci numbers (i.e. 2, 4, 6, 10, 16, 26....). These spirals might intrigue and alluring to take a gander at, yet hold substantially more an incentive than just style; they enable us to demonstrate exactly why Fibonacci numbers are so generally utilized as a part of nature and give us a knowledge into how nature utilizes maths at its extremely center. To comprehend the maths behind the development of plants we should look profound into the manner in which it develops. As the plant becomes taller the intriguing parts (i.e. petals, sepals, stamens, leaves) all develop from little bunches of tissue called primorda. As these develop they expect to have the biggest separation between leaves as could be allowed, this implies they have the greatest measure of room and light to develop, eventually making the plant more grounded and more prone to survive. This separation has been chosen through development to permit the most extreme about of light to hit the plant and it turns out this greatest purpose of effectively is identified with the brilliant proportion. Incidentally the Golden edge>GET ANSWER