Answer:
I strongly believe that the correct answer is B. Im going to give an example. if we take into account a company like Honda produces 4000 units, for example Mercedes Benz produces 7000 units, this is very important for welfare economics which tries to put values on consumption.
Explanation:
Answer:
$1,115.58
Explanation:
Calculation to determine how much should you be willing to pay for this bond
Using this formula
Bond Price= cupon*{[1 - (1+i)^-n] / i} + [face value/(1+i)^n]
Where,
Par value= $1,000
Cupon= $35
Time= 10*4= 40 quarters
Rate= 0.12/4= 0.03
Let plug in the formula
Bond Price= 35*{[1 - (1.03^-40)] / 0.03} + [1,000/(1.03^40)]
Bond Price= 809.02 + 306.56
Bond Price= $1,115.58
Therefore how much should you be willing to pay for this bond is $1,115.58
Answer:
Mary should answer that more than half of the boxes not be rejected.
Explanation:
Probability:
Box has one defective screen = 0.6
Box has three defective screen = 0.4
no. of screens in a box = 8
The box is rejected if both of the inspected screens are defective.
Probability of rejecting a box:
= 0.04286
Only 4.286% of the boxes will be rejected.
Therefore, Mary should answer that more than half of the boxes not be rejected.
Answer:
The slope of the consumer's budget constraint is -PA/PB.
Explanation:
The quantity of good A (Q A) is plotted along the horizontal axis, the quantity of good B (Q B) is plotted along the vertical axis.
The price of good A is PA, the price of good B is PB and the consumer's income is I.
The budget line represents the maximum possible bundles of two goods that a consumer can afford by spending his total income. The slope of the budget line will be the ratio of the prices of two goods. It represents the quantity of a good that the consumer needs to sacrifice to increase the consumption of the other good.
So the slope of the budget constraint will be -PA/PB.
