Markets are classified as either

Countries which export more than they import (i.e., which have a surplus in their balance of trade) still will have a $0 balance

horrorfan [7]

<span>The country will have to negotiate new trade agreements with other nations.</span>

8 0

3 years ago

A business' last line of defense against risks that cannot be controlled or avoided by other risk management practices is this t

natima [27]

Answer: A business continuity plan

Explanation: Business continuity planning refers to the procedure involved in creating a risk reduction and recovery scheme for a corporation from possible hazards.

The strategy helps to ensure the protection of management and resources and the ability to operate rapidly in the event of an emergency. The BCP is usually designed in ahead of time and includes insight from relevant parties and staff.

BCPs are an essential part of any undertaking. Threats and disturbances result in revenue shortfall and increased costs, resulting in a decline in productivity. And companies can not rely solely on insurance since it does not cover all the costs and the clients that move to the contest.

5 0

3 years ago

Suppose that the market demand curve for bean sprouts is given by P = 1,660 - 4Q, where P is the price and Q is total industry o

a_sh-v [17]

Answer:

In equilibrium, total output by the two firms will be option e= 300.

Q = $q_{1}$ + $q_{2}$

Q = 100 + 200

Q = 300

Explanation:

Data Given:

Market Demand Curve = P = 1660-4Q

where, P = price and Q = total industry output

Each firm's marginal cost = $60 per unit of output

So, we know that Q = $q_{1}$ + $q_{2}$

where $q_{}$ being the individual firm output.

Solution:

P = 1660-4Q

P = 1660- 4( $q_{1}$ + $q_{2}$ )

P = 1660 - 4 $q_{1}$ - 4 $q_{2}$

Including the marginal cost of firm 1 and multiplying the whole equation by $q_{1}$

Let's suppose new equation is X

X = 1660 $q_{1}$ - 4 $q_{1} ^{2}$ - 4 $q_{1}$ $q_{2}$ - 60 $q_{1}$

Taking the derivative w.r.t to $q_{1}$ , we will get:

$X^{'}$ = 1660 - 8 $q_{1}$ - 4 $q_{2}$ - 60 = 0

Making rearrangements into the equation:

8 $q_{1}$ + $q_{2}$ = 1660 - 60

8 $q_{1}$ + $q_{2}$ = 1600

Dividing the whole equation by 4

2 $q_{1}$ + $q_{2}$ = 400

Solving for $q_{1}$

2 $q_{1}$ = 400 - $q_{2}$

$q_{1}$ = 200 - 0.5 $q_{2}$

Including the marginal cost of firm 1 and multiplying the whole equation by $q_{2}$

P = 1660 - 4 $q_{1}$ - 4 $q_{2}$

Let's suppose new equation is Y

Y = 1660 $q_{2}$ - 4 $q_{1}$ $q_{2}$ -4 $q_{2} ^{2}$ - 60 $q_{2}$

Pugging in the value of $q_{1}$

Y = 1660 $q_{2}$ - 4 $q_{2}$ (200 - 0.5 $q_{2}$ ) -4 $q_{2} ^{2}$ - 60 $q_{2}$

Y = 1660 $q_{2}$ - 800 $q_{2}$ +2 $q_{2} ^{2}$ -4 $q_{2} ^{2}$ - 60 $q_{2}$

Y = 1600 $q_{2}$ - 800 $q_{2}$ -2 $q_{2} ^{2}$

Taking the derivative w.r.t $q_{2}$

$Y^{'}$ = 1600 - 800 - 4 $q_{2}$ = 0

Solving for $q_{2}$

4 $q_{2}$ = 800

$q_{2}$ = 200

$q_{1}$ = 200 - 0.5 $q_{2}$

Plugging in the value of $q_{2}$ to get the value of $q_{1}$

$q_{1}$ = 200 - 0.5 (200)

$q_{1}$ = 200 - 100

$q_{1}$ = 100

Q = $q_{1}$ + $q_{2}$

Q = 100 + 200

Q = 300

Hence, in equilibrium, total output by the two firms will be option

e= 300.

5 0

3 years ago

A constant-cost industry is one in which_______

tiny-mole [99]

Answer:

b.if 100 units can be produced for $100, then 150 can be produced for $150, 200 for $200, and so forth.

Explanation:

Constant-cost means the cost of producing one unit of product does not change no matter how many products each firm in the industry decide to produce.

If the cost of production is $100 for 100 units, $150 for 150 units, $200 for 200 units and so forth, it means the unit production cost is a constant $1 regardless of the quantity to be produced.

4 0

2 years ago

Before the year began, Mitchell Manufacturing estimated that manufacturing overhead for the year would be $175,500 and that 13,0

masya89 [10]

Answer:

B, 195750

Explanation:

Let's first figure out the manufacturing overhead per direct labor hour

175500/13000= 13.5

So we allocate 13.5 in manufacturing overhead per direct labor hour

Let's the mulitply this by the number of actual direct labor hours

14500*13.5=195750

6 0

3 years ago