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iogann1982 [59]
2 years ago
13

HELPPP PLEASE !

Business
1 answer:
Natali5045456 [20]2 years ago
4 0

We want to help the user to understand why it gives more preference to the hourly job as compared to the salaries job with benefits

The reasons why the hourly job is better than accepting the salaried job with benefits are as follows:

  1. Hourly job considered to be the goods job for earning the money in haste or at the time when the insurance & vacation should not be considered as the deciding factor.
  2. The question that arises is that you are searching for a job or interested to run a family business that has various benefits.
  3. Salary jobs provides the compensation along with the other benefits the company provides like insurance, vacation time, incentives, life insurance.
  4. In the case of hourly job, the number of hours they actually work and how much energy they would put into their work. They could choose their time also eligible for overtime
  5. In the case of salaried job, the same amount of money should be provided but along with it the stress should be there like working on weekends, working 10-12 hours a day, etc

Therefore in these ways  hourly job is better than accepting a salaried job with benefits

Learn more about hourly jobs here: brainly.com/question/764472

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For what reason do you think fitzgerald interrupted gatsby’s story for the visit from the horseback riders? why doesn’t gatsby u
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ROM Corporation had kept all its hiring plans on hold during the last four quarters because the economy was in a state of recess
Vanyuwa [196]

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3 years ago
Which of the following types of accounts do NOT require an adjusting entry?
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​Joe's starting salary as a mechanical engineer is around ​$100 comma 000. Joe is planning to place a total of 13​% of his salar
Maru [420]

Answer:

$ 2,209,797.96

Explanation:

Given:

Salary = $100,000

Salary investment rate = 13%

Salary increase rate(g) = 5%

number of year = 25

Annual rate of return(i) = 11%

Calculation:

Salary invested = $100,000*13% = $13,000

calculation of present worth

P=A[\frac{1-(1+g)^n(1+i)^{-n}}{i-g}] \\P=13000[\frac{1-(1+0.05)^{25}(1+0.11)^{-25}}{0.11-0.05}] \\P=13000[\frac{1-(1.05)^{25}(1.11)^{-25}}{0.06}] \\P=13000[\frac{1-(3.386354)(0.073608086)}{0.06}]\\\\P=13000[\frac{1-0.249263}{0.06}]\\\\ P=13000[12.5122827]\\\\\\P= 162,659.675

Future worth = P(1+i)^n\\                       = 162,659.675(1+0.11)^{25}\\                       = 2,209,797.96

3 0
3 years ago
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