Answer:
b. both firms will reduce their price.
Explanation:
The Nash equilibrium is a decision-making theorem that lies inside the game theory where the player could attain the expected result by not deviating to the beginning strategy. In this, the strategy of the each player is optimal at the time when the other player decisions are relevant
So as per the given situation, both the firm should decrease their price
hence the option b is correct
Answer:
The Total Budgeted Sales of May is $944,000
Explanation:
Budgeted sales are those sales which a business estimated in a particular period of time. While budgeting the future value company calculated the sales cost and other expenses to minimize the uncertainty and prepare for the future.
As per given data
In May
Budgeted sales Volume = 3,200 cookwares
Budgeted price per unit = $295
Budgeted Sale value = Budgeted Volume x Budgeted Sales price = 3,200 cookwares x $295 = $944,000
Cash Sales = $944,000 x 25% = $236,000
Credit Sales = $944,000 x 75% = $708,000
Answer:
always,
Explanation:
if a house catches fire and u have insurance it will be covered
Answer:
The correct option is (b)
Explanation:
Given:
Monthly payment for 6 months = $30 per month
Time period = 6 month (6 periods)
Monthly interest rate = 2%
In order to compute borrowed amount, present value of these payments need to be computed which is an annuity as same amount of $30 is paid.
Checking PVIFA table for 2%, 6 periods, annuity factor is 5.6014.
Borrowed amount = Monthly payment × PVIFA(2%,6)
= 30 × 5.6014
= $168.042
Borrowed amount is $168.042 or $168.22 approximately (difference in value due to annuity factor being rounded off)
<span>Each of these categories adds to the overall unemployment total. In this case, we would add all four values to find the total number of unemployed persons. (10+12+13+12) gives a total of 47 unemployed persons in the pool. Re-entrants and new entrants might sound like they are not unemployed, but these terms, per BLS definitions, are not yet employed so they do not leave the "unemployed" ranks.</span>