Judy asked if she could create a new way of helping customers find the products they wanted. This shows ______.

Business

2 answers:

FinnZ [79.3K]3 years ago

4 0

D. she shows initiative

gayaneshka [121]3 years ago

4 0

Judy asked if she could create a new way of helping customers find the products they wanted. This shows<u> "initiative".</u>

Initiative is the capacity to be creative and work without continually being instructed. It requires strength and assurance. Individuals who indicate initiative exhibit they can have an independent mind and make a move when fundamental. It implies utilizing your head, and having the drive to accomplish.

Initiative is a self-management skill, and self-administration is one of five key life and work abilities for Young Professionals.

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Archie Co. purchased a framing machine for $45,000 on January 1, 2021. The machine is expected to have a four-year life, with a

dimulka [17.4K]

Answer:

Depreciation 2021 = $10,000

Book Value 2021 = $35,000

Explanation:

Straight Line method charges a fixed amount of depreciation during the use of an asset.

Depreciation Charge = (Cost - Residual Value) ÷ Estimated Useful Life

Therefore,

Depreciation 2021 = ($45,000 - $5,000) ÷ 4

= $10,000

Book Value = Cost - Accumulated Depreciation to date

Therefore,

Book Value 2021 = $45,000 - $10,000

= $35,000

6 0

4 years ago

If XYZ invested $5,800 today in an account that is expected to earn 3.2 percent per year, and she expects to make another invest

ira [324]

Answer:

The answer is "$8,160.08".

Explanation:

$A= \text{future value} = \$ 15,000 \\\\P= \text{present value}= \$ 5,800 \\\\r=\tex{rate} =3.2 \%\\\\n= \text{time in years} = 4$

Using formula:

$A=P(1+ \frac{r}{100})^n + \text{Investment in 3 years} \times (1.032)\\\\15,000=5,800 (1+ \frac{3.2}{100})^4 + \text{Investment in 3 years} \times (1.032)\\\\15,000=5,800 (1+ 0.032)^4 + \text{Investment in 3 years} \times (1.032)\\\\15,000=5,800 (1.032)^4 + \text{Investment in 3 years} \times (1.032)\\\\$

$15,000 = 5,800 \times 1.13427612 +\text{Investment in 3 years} \times (1.032)\\\\15,000=6,578.8015 + \text{Investment in 3 years} \times (1.032)\\\\\text{Investment in 3 years} = \frac{(15000-6578.8015)}{1.032}\\\\\text{Investment in 3 years} = \frac{8,421.1985}{1.032}\\\\\text{Investment in 3 years} = 8,160.07607\\\\ \text{Investment in 3 years} = 8,160. 08$