The new ordinance will make a difference when the new wages will be binding.
<h3>How to depict the information?</h3>
It should be noted that the supply curve shows the relationship between the price and the quantity supplied.
Based on the information given, when the equilibrium wage is above the minimum wage, the ordinance won't make a difference.
On the other hand, when the equilibrium wage is below the minimum wage, it'll make a difference for the worker.
Therefore, joining the lowest of the two points will give the equilibrium.
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For a differentiation strategy to maintain a company's strategic situation and increase its competitive advantage an increase in value creation much surpass the increase in costs.
<h3>How does a differentiation strategy benefit in gaining a competitive advantage?</h3>
Differentiation gives a party two advantages:
-It can allow the firm to charge a premium price for its good or service, should it choose to do so.
-It can help the firm to grow overall need and capture market share from its rival.
A generic strategy attempts to convince clients to pay a premium price for its good or services by supplying unique and desirable features. Using a differentiation strategy suggests that a firm is contesting based on uniqueness, rather than price.
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The right answer for the question that is being asked and shown above is that: "first six months. "<span>A business plan should generally project financial and operational aspects of the proposed business for the first six months.</span>
Answer:
Hersey's bond = $1125.513
Mars bond = $1172.259
Explanation:
Hersey bond;
Period(t) = 10years = 40(quartely)
Coupon (C) = $30
Rate (r) = 0.1 = 0.025(quarterly)
Pay at maturity(p) = $1000
Using the both present value (PV) and compound interest formula ;
PV =[ C × (1 - (1+r)^-t) ÷ r] + [p ÷ (1 + r)^t]
PV = [30×(1-(1.025)^-40)÷0.025] + [1000÷(1.025)^40]
PV =( 753.083251562) + (372.4306236)
PV = $1125.513
Mars bond;
Period(t) = 20years = 80(quartely)
Coupon (C) = $30
Rate (r) = 0.1 = 0.025(quarterly)
Pay at maturity(p) = $1000
PV =[ C × (1 - (1+r)^-t) ÷ r] + [p ÷ (1 + r)^t]
PV = [30×(1-(1.025)^-80)÷0.025] + [1000÷(1.025)^80]
PV =(1033.55451663) + (138.704569467)
PV = $1172.259
Answer:
The definition of the problem is listed in the Clarification column elsewhere here.
Explanation:
- By implementing a collection talking things-through umbrellas that illuminate throughout the night, Raindrop will turn the said requirement into something like a desire.
- Needs represent situations of poverty as perceived.
- The marketing functions are to suit one's requirement, maybe with a should get for food, some rather than the need for IHOP cakes as well as McD's fries.