Answer:
The Answer is D: Nominal group technique
Explanation:
From the question, it is clear that the CEO of Mi Ola is encouraging everyone to bring up that idea they have in mind. She is encouraging everyone to make a decision as it is never wrong as long as you're moving. Bounded rationality talks about making rational decisions that will most likely satisfy personal needs. This does not seem to be the kind of statement made here. The statement is like a booster to everyone to come up with ideas, which bring us to the concept of nominal group technique. This technique encourages contributions from an entire team and encourages swift agreement on the relative significance of problems, issues, and solutions.
Answer:
1. $3,380
2. $2,175
Explanation:
Part 1
Predetermined overhead rate = Total Overheads for the Company ÷ Total Direct labor-hours for the Company
= $ 15,080,000 ÷ 232,000
= $65
Overheads applied to Job Bravo = ( 30 x $65) + (22 x $65) = $3,380
Part 2
<em>Assembly department</em>
Predetermined overhead rate = $ 7,250,000 ÷ 145,000
= $50
<em>Assembly department</em>
Predetermined overhead rate = $ 7,830,000 ÷ 290,000
= $27
Overheads applied to Job Bravo = (30 x $50) + (25 x $27) = $2,175
Answer:
False.
Explanation:
The concept of "Nash equilibrium" is been by economist and also by "gamers" in game theory. Nash equilibrium is so good for making decisions and the determination of strategies.
In playing this game, the players or participants can use the pure strategy or the mixed strategy. The mixed strategy is the use of different strategies randomly.
"If a player chooses a mixed strategy in a Nash equilibrium, this implies that the payoff from using that mixed strategy is the same as the payoff from using any of the pure strategies in it".
The statement given above is FALSE because the PAYOFF WILL INCREASE IF WE ARE TO PLAY A MIXED STRATEGY.
For instance if we have a head of 1 and -1, and a tail of -1 and 1, the payoff for pure strategy is likely one or minus one but for a mixed strategy it could be zero.
Answer:
5,182 Units
Explanation:
The computation of additional units is given below:-
Operating income = Contribution Margin Per unit × Units - Fixed cost
= ($4.50 - $1.75) × 29,000 - 8,500
= $71,250
Operating income is increased by 20%
Operating income = $71,250 × 1.20
= $85,500
So, per units
$85,500 = ($4.50 - $1.75) × Units - 8,500
= $94,000 ÷ 2.75
= 34,181.82
Additional Units
= 34,181.82 - 29,000
= 5,182 Units
