Answer:
$1960
Explanation:
The computation of the total cost is shown below:
Total variable overhead estimated is
= (4 × 31400)
= $125600
Now
total overhead estimated is
= Total variable overhead estimated + Total fixed overhead estimated
= $125600 + 219800
= $345400
Now predetermined overhead rate is
= $345400 ÷ 31400
= $11 per machine hour
Now total overhead applied is
= (11 × 20)
= $220
So, total job cost is
= Direct material + Direct labor + Total overhead
= (580+1160+220)
= $1960
Gathering information is the right answer C
Answer:
Demand decreases.
Explanation:
If demand decreases while supply remains unchanged, equilibrium price and quantity would fall.
If supply increases, equilibrium price would fall and quantity would rise.
If supply decreased, equilibrium price would rise and quantity would fall
If demand increases, equilibrium price and quantity would rise.
I hope my answer helps you
Answer:
1. False 2. True
Explanation:
1. The candidate for political office announcing that the policy to reduce immigration from abroad which, he says, economics clearly demonstrates will lead to higher output in the long run; is false.
What increases output are the factors of production of which labor is a major component. When there are more people willing and able to work in an economy, <u>they help companies to produce more output but that is not the case when immigration is reduced, obviously that would reduce productivity and output.</u>
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2. However his second claim is right, that making trade more open between the US and other countries will increase output on the long run.
Trade barriers like tariffs and duties impede the level of trade between countries which could either reduce the amount of money countries make after netting off custom duties or the price of imported goods are increased by the effect of tariffs. Increased price means reduced demand
<u>Hence if tariffs are replaced with subsidies in open trade, prices of U.S imported goods will fall and demand will increase.</u>
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<span>DELETE because it makes sense you welcome </span>