Answer:
the best way to compare the output in quantities over a period of times will be (D) real GDP.
this is becasue real GDP is calculated by adjusting for the changes in prices, therefore it does not contain any changes in the prices and only reflects the increase or decrease of the output quantities.
Explanation:
Answer:
See bellow
Explanation:
With regards to the above, Rouse total stockholder's equity is computed as;
= Preferred stock + common stock + paid in capital in excess of par (preferred stock and common stock) + retained earnings - Treasury stock
= $150,000 + $1,950,000 + $60,000 + $27,000,000 + $7,650,000 - $630,000
= $53,730,000
The investment type that typically carries the least risk is saving account
Answer: Henry should purchase this plant as it pays back in less than the 6 years it will have to be replaced in.
Payback period = 3.7 years
Explanation:
Payback period is a capital budgeting strategy that shows how long it will take for cash inflow to pay off the original investment.
The formula is;
= Year before payback + Cashflow remaining till payback/ Cash inflow in year of Payback
Year before payback
= 1,200,000/ 325,000
= 3.69
= 3 years
Cashflow remaining
= 1,2000,000 - (325,000 * 3)
= $225,000
= Year before payback + Cashflow remaining till payback/ Cash inflow in year of Payback
= 3 + 225,000/325,000
= 3.69
= 3.7 years
Answer:
don't launch
Explanation:
Game theory looks at the interactions between participants in a competitive game and calculates the best choice for the player.
Dominant strategy is the best option for a player regardless of what the other player is playing.
Nash equilibrium is the best outcome for players where no player has an incentive to change their decisions.
The payoff matrix for this question is
Launch (in millions) Don't Launch (in millions)
Launch (in millions) $40, $40 $30, $45
Don't Launch (in millions) $45, $30 $50, $50
It can be seen that the best strategy for each firm is not to launch because the payoffs of not launching ($45, $50) is greater than the payoff of launching ($40, $30)
