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tigry1 [53]
3 years ago
7

If the liabilities of a company increased $110,000 during a period of time and equity in the company decreased $37,000 during th

e same period, what was the effect on the assets?
Business
1 answer:
Stells [14]3 years ago
7 0

Answer:

Increase of $73,000

Explanation:

As we know that

The accounting equation is

Assets = Liabilities + Owner's Equity

So it can be said that

Change in Assets = Change in Liabilities + Change in Owner's Equity

Change in Assets = Increase of $110,000 + Decrease of $37,000

Change in Assets = Increase of $73,000

hence, the impact of the asset is $73,000 and the same is to be considered

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Sara borrowed $500 for four years at 3 percent interest, compounded annually. Use the formula to calculate the total amount she
topjm [15]
The answer is 562.754405
 The total amount she will have to pay back in four years is. 562.754405
6 0
3 years ago
Read 2 more answers
Consider the three mutually exclusive alternatives below. Determine which alternative is preferable at an interest rate of 9% pe
laila [671]

Answer:

a. AW, A($) = 79646

b. AW, B ($) =  29,367

c. AW, C ($) = 80738

Explanation:

Solution:

First of let's sort out the data given for all three alternatives:

Alternative A:

Capital Investment = $400,000

Annual Expense = $189,000

Annual Revenue = $309,000

Salvage Value = $65,000

Life = 24 Years

Alternative B:

Capital Investment = $230,000

Annual Expense = $122,500

Annual Revenue = $222,500

Salvage Value = $180,000

Life = 5 Years

Alternative C:

Capital Investment = $150,000

Annual Expense = $134,000

Annual Revenue = $234,000

Salvage Value = $130,000

Life = 12 Years

a.

AW, A($) = - 400,000 x A/P(9%, 24) + (309,000 - 189,000) + 65,000 x P/F(9%, 24) x A/P(9%, 24)

AW, A($) = - 400,000 x 0.103 + 120,000 + 65,000 x 0.1264 x 0.103

AW, A($) = - 41,200 + 120,000 + 846.25

AW, A($) = 79646

b.

AW, B ($) = -230,000  x A/P(9%, 5) + (222,500 - 134,000)

AW, B ($) = -230,000  x 0.2571 + (222,500 - 134,000)

AW, B ($) =  29,367

c.  

AW, C ($) = - 150,000 x A/P(9%, 12) + (234,000 - 134,000) + 130,000 x P/F(9%, 12) x A/P(9%, 12)

AW, C ($) = - 150,000 x 0.1397 + 100,000 + 130,000 x 0.3555 x 0.1397

AW, C ($) = - 20,955 + 100,000 + 1,692.50

AW, C ($) = 80738

7 0
3 years ago
The direct materials price variance is calculated asA) the difference in Actual Quantities (AQ) multiplied by the Actual Price (
Pachacha [2.7K]

Answer:

C) the difference in prices of the Actual Quantity Purchased (AQP) and the Actual Price (AP) multiplied by the Actual Quantity Purchased (AQP) and the Standard Price (SP) of the input purchased.

Explanation:

Direct Material Price Variance = (Actual Price - Standard Price) \times Actual Quantity

Opening the brackets we have

Actual Price \times Actual Quantity - Standard Price \times Actual Quantity

therefore, from the options provided option C) is correct as Direct Material Price Variance is difference in Actual Cost and Standard Cost of Actual Units

Final Answer

C) the difference in prices of the Actual Quantity Purchased (AQP) and the Actual Price (AP) multiplied by the Actual Quantity Purchased (AQP) and the Standard Price (SP) of the input purchased.

4 0
3 years ago
When merging REA diagrams from two different cycles, it is not necessary to change the minimum cardinality for _____ that appear
elixir [45]

Answer:

c. Events

Explanation:

REA is the acronym for Resource, event, agent. It is a model employed by the Accounting Information System (AIS). REA comprises three (3) categories of elements.

  • Resource ( inventory, cash)
  • Event (sale, purchase)
  • Agent (customer, employees)

REA a technique used for documentation, and it represents a portion of an entity-relationship diagram.

During the different evaluation of business cycles, the minimum cardinalities of the event are usually the same. It is not altered, i.e., they remain 0 despite each business cycle component when REA diagrams are fused.

3 0
3 years ago
Read 2 more answers
Suppose that the supply function for honey is p=​S(q)=0.4q+2.8​, where p is the price in dollars for an 8​-oz container and q is
Ivanshal [37]

Answer:

The demand function is p= (-2.1)*q + 15.3

Explanation:

The supply function for honey is p=​S(q)=0.4*q+2.8​, where p is the price in dollars for an 8​-oz container and q is the quantity in barrels. The equilibrium price is ​$4.80. So, the equilibrium quantity is:

4.80=0.4*q+2.8​

Solving:

4.80 - 2.8=0.4*q

2=0.4*q

2÷0.4= q

5=q

The demand​ function, assuming it is linear, is p=​m*q+b

The equilibrium quantity is 5 barrels and the equilibrium price is ​$4.80; and the demand is 4 barrels when the price is ​$6.90. So:

\left \{ {{4.80=m*5+b} \atop {6.90=m*4+b}} \right.

Isolating the variable "b" from the first equation, you get:

4.80 - m*5= b

Replacing the previous expression in the second equation you get:

6.90=m*4 + 4.80 - m*5

6.90 - 4.80=m*4 - m*5

2.1= (-1)*m

2.1÷(-1)= m

-2.1=m

Replacing the value of "m" in the expression 4.80 - m*5= b you get:

4.80 - (-2.1)*5= b

Solving you get:

15.3= b

So, <u><em>the demand function is p= (-2.1)*q + 15.3</em></u>

3 0
3 years ago
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