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4 years ago

By the early 1990s, the world was spending how many dollars a year on war?

1 answer:

4 0

The world spends nearly a trillion dollars each year on weapons of death. ... that affects so many human beings, global expenditures on arms and armies ... In the early 1990s over forty wars were being fought simultaneously around the world.

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An IAC (industrially advanced country) had a per capita income of $44,000, while a DVC (developing country) had a per capita inc

faust18 [17]

The per-capita-income gap one year later will be $43,472.

<h3>What will be the per-capita-income gap one year later?</h3>

GDP per capita is the GDP of a country divided by the population of the country. It is used as a metric to determine the standard of living of the population.

GDP per capita = GDP / population

Difference in the GDP per capita = 1.04 x (44,000 - 2,200)

1.04 x 41,800 = $43,472

To learn more about GDP per capita, please check: brainly.com/question/28018695

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5 0

2 years ago

ou open a business selling art supplies and lessons. In your first month, you had the following total sales: $4,000 in paint, $2

never [62]

8,400 is your answer all you have to do is add the 4 sales and subtract the discounts and the returns

8 0

3 years ago

Read 2 more answers

Ramapo Company produces two products, Blinks and Dinks. They are manufactured in two departments, Fabrication and Assembly. Data

Alla [95]

Answer:

Blinks= $18.4

Dinks= $110.4

Explanation:

Giving the following information:

Blinks:

Units= 947

Direct labor hours per unit= 1

Dinks:

Units= 1,811

Direct labor hours per unit= 6

Fabrication Department= $109,400.

Assembly Department= $108,000.

First, we need to calculate the predetermined overhead rate:

Predetermined manufacturing overhead rate= total estimated overhead costs for the period/ total amount of allocation base

Total overhead= 109,400 + 108,000= $217,400

Total direct labor hours= (947*1) + (1,811*6)= 11,813

Predetermined manufacturing overhead rate= 217,400/11,813

Predetermined manufacturing overhead rate= $18.40 per direct labor hour.

Now, the unitary allocated overhead per unit:

Allocated MOH= Estimated manufacturing overhead rate* Actual amount of allocation base

Blinks= 1*18.4= $18.4

Dinks= 6*18.4= $110.4

7 0

3 years ago

Consider a city of 200 people (100 rich and 100 poor) and two neighborhoods (100 people in each). Both groups generally prefer t

Mekhanik [1.2K]

Answer:

Explanation:

Step 1. Given information.

City of 200 people
100 rich, 100 poor.

Step 2. Formulas needed to solve the exercise.

P(poor) = 0.9x^2
P(rich)= 35x-0.1x^2

Step 3. Calculation and step 4. Solution.

P(poor) = p (rich)

0.9x2 = 35x - 0.1x2

1x2 = 35x

x = 35

x is the percentage of rich above 50%, thus there are 35% rich people above 50%.

P (poor) = 1102.5

P (rich) = 1102.5

The equilibrium premium is $1,102.5

3 0

4 years ago

Loaded-Up Fund charges a 12b-1 fee of 1% and maintains an expense ratio of 0.85% Economy Fund charges a front-end load of 2%, bu

erma4kov [3.2K]

ANSWER:

1) Loaded-Up Fund = $ 108.15

Economy Fund = $ 107.65

2) Loaded-Up Fund = $187.16

Economy Fund = $207.79

3) 1.2953years = 15.54months, approximately 16months

EXPLANATION:

Labelling of values;

Loaded-Up Fund 12b-1 fee (b1) = 1%

Loaded-Up Fund front end load (f1) = 0%

Loaded-Up Fund expense ratio (e1) = 0.85%

Economy Fund 12b-1 fee (b2) = 0%

Economy Fund front end load (f2) = 2%

Economy Fund expense ratio (e2) = 0.15%

Loaded-Up Fund returns is also the Economy Fund returns = r1 = r2 = 10%

Therefore;

Returns from a fund = (1 - f) × (1 + (r - b - e))^n............(1)

Where;

Investment final value = Investment amount × (1 + return from the fund)

Therefore, equation becomes:

Investment amount × (1 - f) × (1 + (r - b - e))^n............(2)

(1)

Using equation 2

Investment amount = $100

Number of years = n = 1

Substitute the given values for

LOADED-UP FUND:

Investment final value = $100 × (1 - 0%) ×(1 + (10% - 0.1% - 0.85%))^1

= $108.15

ECONOMY FUND:

Investment final value = $100 × (1 - 2%) × (1 + (10% - 0% - 0.15%))^1

= $107.65

Therefore the investment of $100 in one year will become;

Loaded-Up Fund = $ 108.15

Economy Fund = $ 107.65

(2)

Using equation 2

Investment amount = $100

Number of years (n) = 8

Substitute the given values for

LOADED-UP FUND:

Investment final value = $100 × (1 - 0%) ×(1 + (10% - 0.1% - 0.85%))^8

= $187.16

ECONOMY FUND:

Investment final value = $100 × (1 - 2%) × (1 + (10% - 0% - 0.15%))^8

= $207.79

Therefore the investment of $100 in 8 years will become;

Loaded-Up Fund = $187.16

Economy Fund = $207.79

(3)

To find n, we equate loaded-up fund with economy fund.

Therefore;

$100 × (1 - 0%) ×(1 + (10% - 0.1% - 0.85%))^n = 100 × (1 - 2%) × (1 + (10% - 0% - 0.15%))^n

Solving out gives;

100 × (1.0815)^n = 98 × (1.0985)^n

Cross multiplying gives;

100/98 = (1.0985/1.0815)^n

Taking the natural log of both side;

n × ln(1.0985/1.0815) = ln(100/98)

Therefore

n(0.015597) = 0.020203

n = 0.020203 ÷ 0.015597 = 1.295324

n = 1.3 years

To check n in months, 1.295324 × 12 = 15.59 which will be approximately 16months

7 0

3 years ago