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klemol [59]
3 years ago
11

Edward McDowell Co. establishes a $138,000,000 liability at the end of 2020 for the estimated site-cleanup costs at two of its m

anufacturing facilities. All related closing costs will be paid and deducted on the tax return in 2021. Also, at the end of 2020, the company has $69,000,000 of temporary differences due to excess depreciation for tax purposes, $9,660,000 of which will reverse in 2021. The enacted tax rate for all years is 20%, and the company pays taxes of $44,160,000 on $220,800,000 of taxable income in 2020. McDowell expects to have taxable income in 2021.
Determine the deferred taxes to be reported at the end of 2020.
Business
1 answer:
grin007 [14]3 years ago
4 0

Answer:

The answer is given below;

Explanation:

Site-cleanup costs    $138,000,000

This will give rise to deferred tax asset of $138,000,000*20%=$27,600,000

Tax Depreciation excessive for the year=$9,660,000

Excess tax depreciation deducted in current year will give rise to deferred tax liability=$9,660,000*20%=$1,932,000

Current Tax Expense =$44,160,000

Deferred Tax During 2020 are;

Deferred Tax Asset   $9,660,000

Deferred Tax Liability $1,932,000

Current Tax Expense  $44,160,000

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Answer:

It will capitalize 245,000 to recognize the patent intangible asset

Explanation:

It will capitalize the entire research adn development cost as well as the fees and registration cost as are part of the incurred cost needed to obtain the patent

Therefore: 204,000 + 41,000 = 245,000

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True or false alcohol and drug abuse only affects intoxicated individuals
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Matt inherited as a trust a fifteen-year annuity-immediate with annual payments. He has been told that the annuity payments earn
Pavel [41]

Answer:

effective annual interest rate = 6.32%

annual payment = $1,585

Explanation:

I believe that this is an ordinary annuity, so we can use the future and present value of an ordinary annuity formula:

FV = annual payment x FV annuity factor, so annual payment = FV / FV annuity factor

PV = annual payment x PV annuity factor, so annual payment = PV / PV annuity factor

we can equal both equations:

PV / PV annuity factor = FV / FV annuity factor

FV / PV = FV annuity factor / PV annuity factor

$37,804.39 / $15,077.10 = FV annuity factor / PV annuity factor

2.5074 = FV annuity factor / PV annuity factor

the easiest way to solve this is to use an annuity table since we already know that there are 15 periods (I used an excel spreadsheet):

%,15 periods      FV annuity factor     PV annuity factor        FV/PV

1                                 16.097                   13.865                      1.1609

2                                17.293                   12.849                      1.34586

3                                18.599                    11.938                      1.55797

4                               20.024                     11.118                       1.80104

5                                21.579                   10.380                      2.07890

<u>6                               23.276                   9.7122                       2.3966</u>

<u>7                                25.129                   9.1079                       2.7590</u>

8                                27.152                   8.5595                       3.1721

9                                29.361                   8.0607                      3.6425

10                               31.772                   7.6061                         4.4112

The interest rate must be between 6 and 7%:

%,15 periods      FV annuity factor     PV annuity factor        FV/PV

6                               23.276                   9.7122                       2.3966

6.1                             23.45404              9.6461                       2.43145

6.2                            23.63369              9.5858                      2.46549

6.3                            23.81491               9.52467                     2.50034

6.31                           23.83312               9.51851                     2.50387

<u>6.32                          23.85135               9.51236                     2.5074</u>

6.4                            23.99773              9.46337                     2.53585

effective interest rate = 6.32% per year

annual payment = $37,804.39 / 23.85135 = $1,585

           

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Sherif’s (1966) classic Robbers Cave study of boys at summer camp finds the relationship between the two groups of boys immediately deteriorated when the event began.

In the 1940s and 1950s, social psychologist Muzafer Sherif and his associates conducted a number of investigations, including the Robbers Cave experiment. Sherif investigated the interactions between male groups at summer camps and a competitor group with the hypothesis that "when two groups have competing purposes... their members would become antagonistic to one other even when the groups are constituted of normal well-adjusted individuals at a summer camp " The Robbers Cave study found the incident swiftly escalated once the parties started throwing jabs. The Sherif discovered that the summer camps' surveys, in which they were asked to score their own team and the opposing team on good and bad attributes, contained questions about group animosity.

Learn more about Sherif here:

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