Question

At the beginning of the year a company had $128,000 of liabilities. During the year assets increased by $168,000 and at year-end the assets equaled $384000. Liabilities decreased $28,000 during the year. Calculate the beginning and ending values of equity.

110

likes
550 views

Answer to a math question At the beginning of the year a company had $128,000 of liabilities. During the year assets increased by $168,000 and at year-end the assets equaled $384000. Liabilities decreased $28,000 during the year. Calculate the beginning and ending values of equity.

Expert avatar
Fred
4.4
118 Answers
1. Calculate the beginning assets:
\text{Beginning assets} = \text{Ending assets} - \text{Increase in assets}
\text{Beginning assets} = 384000 - 168000
\text{Beginning assets} = 216000

2. Use the accounting equation (Assets = Liabilities + Equity) to find beginning equity:
\text{Beginning equity} = \text{Beginning assets} - \text{Beginning liabilities}
\text{Beginning equity} = 216000 - 128000
\text{Beginning equity} = 88000

3. Calculate the ending liabilities:
\text{Ending liabilities} = \text{Beginning liabilities} - \text{Decrease in liabilities}
\text{Ending liabilities} = 128000 - 28000
\text{Ending liabilities} = 100000

4. Use the accounting equation to find ending equity:
\text{Ending equity} = \text{Ending assets} - \text{Ending liabilities}
\text{Ending equity} = 384000 - 100000
\text{Ending equity} = 284000

5. Final answers:
\text{Beginning equity} = 88000
\text{Ending equity} = 284000

Frequently asked questions (FAQs)
What is the probability of getting exactly 3 successful trials out of 5, where each trial has a success rate of 0.3?
+
What is the tangent of an angle in a right triangle if the opposite side length is 3 and the adjacent side length is 4?
+
What is the result of 24 multiplied by 19, divided by 8, subtracted by 127, and then added to 56?
+
New questions in Mathematics
A normal random variable x has a mean of 50 and a standard deviation of 10. Would it be unusual to see the value x = 0? Explain your answer.
Solution to the equation y'' - y' - 6y = 0
-11+29-18
what is 3% of 105?
3(4x-1)-2(x+3)=7(x-1)+2
What will be the density of a fluid whose volume is 130 cubic meters contains 16 technical units of mass? If required Consider g=10 m/s2
9b^2-6b-5
Emma is on a 50 m high bridge and sees two boats anchored below. From her position, boat A has a bearing of 230° and boat B has a bearing of 120°. Emma estimates the angles of depression to be about 38° for boat A and 35° for boat B. How far apart are the boats to the nearest meter?
determine the polynomial F of degree 2 that interpolates. f at points (0;1) (2;5) (4;6). calculate F(0.8). Note: Using the polynomial expression with difference operator.
The ninth term of a given geometric progression, with reason q , is 1792, and its fourth term is 56. Thus, calculate the fourth term of another geometric progression, whose ratio is q +1 and whose first term is equal to the first term of the first P.G. described.
The two sides of the triangle are 12 cm and 5 cm, and the angle between the sides is 60°. Cover the area of ​​the triangle!
Find the zero of the linear function 8x + 24 = 0
A natural gas company has a fixed rate of 1,320 pesos plus 1,590 pesos per cubic meter of gas consumed monthly per customer. Indicate the cost function to determine the value in pesos of the cubic meters of gas consumed in a month per customer. How much did a customer who consumed 18 cubic meters of gas pay? If a customer paid 34,710 pesos, how many cubic meters of gas did he consume?
Find the area of a triangle ABC when m<C = 14 degrees, a = 5.7 miles, and b = 9.3 miles.
Solve for B write your answer as a fraction or as a whole number. B-1/7=4
2+2020202
did an analysis of dropout from the nursing faculty at the Universidad Veracruzana. With a poblation of 122 students, it turned out that according to the gender data, the female sex predominates with 82%, and the male sex male is found with 12%. The main factors why students drop out are, first of all, "Not "re-enrolled" at 49%, second place "Personal reasons" at 20%, third place "change of school" in 11%, "lack of documents" and "economic reasons" in 7%, change of residence and lack of social service in 3%. Of this sample, how many students dropped out for other reasons?
Find the orthogonal projection of a point A = (1, 2, -1) onto a line passing through the points Pi = (0, 1, 1) and P2 = (1, 2, 3).
x(squared) -8x=0
To apply a diagnostic test, in how many ways can 14 students be chosen out of 25? if the order does not matter