Find the markup rate based on selling price if the percent markup based on the cost is 14%.
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Find the markup rate based on selling price if the percent markup based on the cost is 14%.
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- Find the percent markup based on selling price, if the percent markup based on the cost is 18%.Complete the table using the information provided and assume a VAT rate of 15%: Mark up on cost cost price (Excl VAT) profit (Excl VAT) selling price (Excl VAT) 20% A R40 bBy conversion of the markup formula, solve the following. Note: Round your answer to the nearest whole percent. Percent markup on cost % Percent markup on selling price 30 %
- if dollar markup is $5.60 and percent markup is 101.82% on cost, what is cost and selling price?What percentage markup on the selling price is equal to a 35% cost markup? Show solution.Assume that markup is based on cost. Find the dollar markup and percent markup on cost for the following. Note: Round your "Dollar markup" answer to the nearest cent and "Percent markup on cost" to the nearest hundredth percent. Cost 16.40 Selling price 24.60 Dollar markup Percent markup on cost %
- assume that markup is based on selling price. calculate cost and selling price. dollar markup s $5.60 and percent on markup cost is 101.82%.If an item will be priced according to a 55 percent gross margin and the item costs $20, use that gross margin percentage to directly calculate the item’s priceFind the total cost of the following if the brokerage fee is 2%.
- Assume that markup is based on cost. Calculate the cost and selling price. Note: Round your answers to the nearest cent. Cost Selling price Dollar markup $ 6.00 Percent markup on cost 101.69 %If a product sells P^(7500) and costs P^(4300) to manufacture, its gross margin is P^(3200). Find the margin percent.using the price p=20 - .05x, use the Revenue function to find the marginal Revenue function R'(x), Find a. R'(100)= b. R'(175)= c. R'(250)= The marginal Revenue R'(x) approximates how the revenue will change on the sale of the next item. a. Given R(100) = 642 and R'(100)= 18 then R(101) ≈ b. Given R(400) = 16,250 and R'(400)= -10 then R(401) ≈ c. Given R(1000) = 3500 and R'(1000) = 3 then R(1001) ≈