According to Maslow's hierachy of needs, the most important hierarchy for Raj is esteem, which symbolizes the individual's desire to be valued by himself and others in society and the workplace.
Maslow developed the pyramid of the hierarchy of human needs, with the aim of explaining how individuals are moved to take actions to meet their needs according to a pre-established order.
The pyramid of needs is divided into five parts, and comprises the most basic needs, which are biological, to the most complex, which are psychological needs. Are the:
- Physiological needs.
- Safety needs.
- Love and belonging.
- Esteem.
- Self-actualization.
Therefore, Raj finds himself in the esteem stage, where he is looking for respect, status and recognition. When his esteem needs are met, he will move into the self-actualization hierarchy, where he will demonstrate greater creativity, talent, and personal development.
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Answer: Option (B) is correct.
Explanation:
Product costs are the that are incurred during the production of a product. Various costs are involved in this product cost such as direct labor cost, consumable production supplies, direct material, etc. It is calculated by multiplying the cost driver rate to the number of the units of cost driver that are used in the production of each product.
Answer:
It will take 6 years to generate an amount of 1,925
Explanation:
1,925 - 1,300 = 625 interest
Then we calcualte the interest
We post our know values and sovle for time
1,300 x 0.08 x time = 625
625/(1,300x0.08) = time 6.0096 = 6 years
Answer:
Generator = G and Alternator = A
Maximize 250G + 150A
2G + 3A = 260
G + 2A = 140
Explanation:
Answer:
68,019.13
Explanation:
this particular question can be solved, using an approach by the annuity concept, remember that an annuity is usefull for calculating the present or future value of a series of regular payments, so in this case we are asked to calculate the future value as follows:
where 
is the future value of the annuity, 
is the interest rate for every period payment, n is the number of payments, and P is the regular amount paid. so applying to this particular problem, we have:
