Answer:
The multiple choices are :
a.$8
b.$20
c.$22
d.$45
The correct option is C.$22
Explanation:
The earnings accruing to the selling group is the selling concession of $22 per $5,000 per bond.
Option A is obviously wrong as there is nothing in the questions that suggest earnings of $8 per bond for the selling group.
Option D is wrong as well because $45 per bond is the spread which is the extra yield to bondholders when compared to investment in government securities
Answer:
The investors should be willing to pay $49.50 for this stock
Explanation:
Hi, first, we need to find out what the cost of equity is in order to find the price of the stock. that is:

Where:
rf= Risk free rate
rm=return on the market
r(e)=cost of equity
After finding r(e), we would need to find the price using the following equation.

Where:
Do= last dividend
g= growth rate
r(e)= cost of equity.
ok, so, let´s find out what the cost of equity is.

So, the r(e)=15%, now let´s find the price of this stock

Therefore, the price of this stock is $49.50
Best of luck.
I think it’s B because the others aren’t constantly going up or down by the same amount if so please give brainliest or however it’s spelled thank you
The question is incomplete. The following is the complete question.
Sag Manufacturing is planning to sell 400,000 hammers for $6 per unit. The contribution margin ratio is 20%. If Sweet will break even at this level of sales, what are the fixed costs?
Answer:
Fixed costs are $480000
Explanation:
The break even sales is the value of total sales or total revenue where it equals total cost and the company makes no profit or no loss. The break even in sales is calculated by dividing the fixed costs by the contribution margin ratio.
Break even in sales = Fixed cost / Contribution margin ratio
Plugging in the available values we can calculate the value of fixed cost. We know that the break even in units is at 400000 units. Thus, its value in sale will be 400000 * 6 = 2400000
2400000 = Fixed cost / 0.2
2400000 * 0.2 = Fixed cost
Fixed costs = $480000