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3 years ago

How do we know how much to fix when selling a house?

1 answer:

5 0

Depending on the location if the house and how much you want to sell it for. Just make sure basic things such as Holes in wall’s are fixed or more noticeable details. Otherwise if the house is in good shape and appliances, heating, water are all fine then not a lot.

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ABC has beginning inventory for the year of $12,000. During the year, ABC purchases inventory for $150,000 and ends the year wit

Tanya [424]

Explanation:

The Answer equal 142000

6 0

3 years ago

from a profit perspective, it makes sense for firms to disperse their productive activities to those countries where they can be

fomenos

The statement is correct. Profitably, it makes sense for firms to shift their productive activities to countries where they can be performed more efficiently.

<h3>What is Profit perspective?</h3>

The Profits Perspective is an economic viewpoint that focuses on the financial flows that determine total business profits. It is based on Jerome Levy's profits equation, which he discovered in 1908.

It is also linked to the work of Hyman Minsky, a twentieth-century economist. The distinction between the revenue obtained from the sale of an outcome and the costs of all inputs used, as well as any prospect costs, is the financial profit or loss.

Economic profit is calculated by subtracting opportunity costs and explicit costs from earnings earned.

Economic profit is important because it aids in determining a company's profitability and financial performance.

It demonstrates whether a specific business can cover its expenses while also generating revenue for stakeholders.

To learn more about Profit, refer to:

brainly.com/question/28662566

#SPJ9

7 0

1 year ago

Data concerning Follick Corporation's single product appear below: Selling price per unit $ 270.00 Variable expense per unit $ 7

kumpel [21]

Answer:

Break-even point (dollars)= $219,000

Explanation:

Giving the following information:

Selling price per unit $270

Variable expense per unit $78.30

Fixed expense per month $ 155,490

To calculate the break-even point in dollars, we need to use the following formula:

Break-even point (dollars)= fixed costs/ contribution margin ratio

Break-even point (dollars)= 155,490/ [(270 - 78.3)/270]

Break-even point (dollars)= $219,000

8 0

3 years ago

In the United States, which assessment system measures inflation?

tresset_1 [31]

Answer:

C. consumer price index

Explanation:

Inflation is the general increase in prices in a country in a period. In the US, inflation is measured using the consumer price index, CPI. The CPI is a measure of the weighted average price of selected goods and services that represent the general consumption in the economy. The weighted average price at a particular time is compared to the weighted average price at the beginning of the period.

The weighted average price for the basket is compared to the previous period to determine the rate at which prices are increasing. A high rate of price increment signifies a high rate of inflation. The Government sets a target rate of inflation for the economy. It employs fiscal and monetary policies to keep inflation within acceptable levels.

6 0

3 years ago

Suppose that output (Y ) in an economy is given by the following aggregate production function: Yt = Kt + Nt where Kt is capital

shusha [124]

Answer:

Check the explanation

Explanation:

Yt = Kt + Nt

Taking output per worker, we divide by Nt

Yt/Nt = Kt/Nt + 1

yt = kt + 1

where yt is output per worker and kt is capital per worker.

a) With population being constant, savings rate s and depreciation rate δ.

ΔKt = It - δKt

dividing by Nt, we get

ΔKt/Nt = It/Nt - δKt/Nt ..... [1]

for kt = Kt/Nt, taking derivative

d(kt)/dt = d(Kt/Nt)/dt ... since Nt is a constant, we have

d(kt)/dt = d(Kt/Nt)/dt = (dKt/dt)/Nt = ΔKt/Nt = It/Nt - δKt/Nt = it - δkt

thus, Capital accumulation Δkt = i – δkt

In steady state, Δkt = 0

That is I – δkt = 0

S = I means that I = s.yt

Thus, s.yt – δkt = 0

Then kt* = s/δ(yt) = s(kt+1)/(δ )

kt*= skt/(δ) + s/(δ)

kt* - skt*/(δ) = s/(δ)

kt*(1- s/(δ) = s/(δ)

kt*((δ - s)/(δ) = s/(δ)

kt*(δ-s)) = s

kt* = s/(δ -s)

capital per worker is given by kt*

b) with population growth rate of n,

d(kt)/dt = d(Kt/Nt)/dt =

= $\frac{\frac{dKt}{dt}Nt - \frac{dNt}{dt}Kt}{N^{2}t}$

= $\frac{dKt/dt}{Nt} - \frac{dNt/dt}{Nt}.\frac{Kt}{Nt}$

= ΔKt/Nt - n.kt

because (dNt/dt)/Nt = growth rate of population = n and Kt/Nt = kt (capital per worker)

so, d(kt)/dt = ΔKt/Nt - n.kt

Δkt = ΔKt/Nt - n.kt = It/Nt - δKt/Nt - n.kt ......(from [1])

Δkt = it - δkt - n.kt

at steady state Δkt = it - δkt - n.kt = 0

s.yt - (δ + n)kt = 0........... since it = s.yt

kt* = s.yt/(δ + n) =s(kt+1)/(δ + n)

kt*= skt/(δ + n) + s/(δ + n)

kt* - skt*/(δ + n) = s/(δ + n)

kt*(1- s/(δ + n)) = s/(δ + n)

kt*((δ + n - s)/(δ + n)) = s/(δ + n)

kt*(δ + n -s)) = s

kt* = s/(δ + n -s)

.... is the steady state level of capital per worker with population growth rate of n.

3. a) capital per worker. in steady state Δkt = 0 therefore, growth rate of kt is zero

b) output per worker, yt = kt + 1

g(yt) = g(kt) = 0

since capital per worker is not growing, output per worker also does not grow.

c)capital.

kt* = s/(δ + n -s)

Kt*/Nt = s/(δ + n -s)

Kt* = sNt/(δ + n -s)

taking derivative with respect to t.

d(Kt*)/dt = s/(δ + n -s). dNt/dt

(dNt/dt)/N =n (population growth rate)

so dNt/dt = n.Nt

d(Kt*)/dt = s/(δ + n -s).n.Nt

dividing by Kt*

(d(Kt*)/dt)/Kt* = s/(δ + n -s).n.Nt/Kt* = sn/(δ + n -s). (Nt/Kt)

$\frac{sn}{\delta +n-s}.\frac{Nt}{Kt}$

using K/N = k

$\frac{s}{\delta +n-s}.\frac{n}{kt}$

plugging the value of kt*

$\frac{sn}{\delta +n-s}.\frac{(\delta + n -s)}{s}$

thus, Capital K grows at rate n

d) Yt = Kt + Nt

dYt/dt = dKt/dt + dNt/dt = s/(δ + n -s).n.Nt + n.Nt

using d(Kt*)/dt = s/(δ + n -s).n.Nt from previous part and that (dNt/dt)/N =n

dYt/dt = n.Nt(s/(δ + n -s) + 1) = n.Nt(s+ δ + n -s)/(δ + n -s) = n.Nt((δ + n)/(δ + n -s)

dYt/dt = n.Nt((δ + n)/(δ + n -s)

dividing by Yt

g(Yt) = n.(δ + n)/(δ + n -s).Nt/Yt

since Yt/Nt = yt

g(Yt) = n.(δ + n)/(δ + n -s) (1/yt)

at kt* = s/(δ + n -s), yt* = kt* + 1

so yt* = s/(δ + n -s) + 1 = (s + δ + n -s)/(δ + n -s) = (δ + n)/(δ + n -s)

thus, g(Yt) = n.(δ + n)/(δ + n -s) (1/yt) = n.(δ + n)/(δ + n -s) ((δ + n -s)/(δ + n)) = n

therefore, in steady state Yt grows at rate n.

5 0

3 years ago