Break-even point (in dollar sales):
Determine the monthly break-even point for the new toy in dollar sales as shown below:
Break-even point (in sales dollars) = Break-even point (in units) × Selling price per unit
=50,115 units $2.60 each
= $130,299
Thus, the break-even point (in sales dollars) is $130, 299.
The break-even point is the point at which total costs equal total sales. In other words, there is no loss or profit for small businesses. This means that we have reached a stage of production where the cost of production equals the revenue of the product. A breakeven point is used in multiple areas of business and finance.
Learn more about the break-even point at
brainly.com/question/9212451
#SPJ4
History and experience have shown that economies become most efficient at converting resources into desired products when there is competition. The correct option among all the options that are given in the question is the third option or option "C". I hope that this is the answer that has come to your great help.
Please mark me as Brainliest
and please Thank me too!
They expect to not be having to regulating the industry anymore, or concern them selves regarding regulations of the said industry.
Answer:
Encourage Open Communication. ...
Offer Mental and Physical Health Benefits. ...
Bring in Meditation Classes. ...
Offer Paid Time Off. ...
Encourage Employees to Take Breaks. ...
Take the Team Out on Company Offsites. ...
Bring Some Diversions into the Office. ...
Consider Flexible
Answer:
$50,258.
Explanation:
According to the scenario, computation of the given data are as follow:-
We can calculate the deposit amount at the end of 15 years by using following formula:-
Deposit Amount per year(PMT) = $2,000
Interest rate = 7% = 0.07
Deposit year (n) = 15 years
Future value(FVIFA) = PMT × [{(1 + interest rate)^number of years - 1} ÷ interest rate]
= $2,000 × [{(1 + 0.07)^15 - 1} ÷ 0.07]
= $2,000 × [{2.7590315 - 1} ÷ 0.07]
= $2,000 × [1.7590315/0.07]
= $2,000 × 25.129022
= $50,258
According to the analysis total deposit at the end of the year is $50,258.