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)
Understand how to use cost-plus pricing and target costing to establish prices. Fifth, the product may be less attractive to customers.Under this method, the company has no incentive to design a product with a suite of features and design characteristics that match market needs and wants. Fourth, it is difficult for companies to adjust prices if they are already in the contract.It can cause losses if the company considers the only historical cost.
![Cost-plus Pricing 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)
If given access to pricing information, such as original cost and profit margin, customers may appreciate when a business uses cost-plus pricing rather than a more competitive pricing strategy that maximizes profits. For example, a business may publish information on its website to show that the total production cost of all of its products is 10% less than the price. Customers might appreciate this transparency and purchase the business’s products as a result. Implementation of a pricing strategy often involves extensive market research and customer feedback. However, to implement a cost-plus pricing strategy, you can simply gather information from production costs and add a markup to those costs. This often saves businesses valuable time, which they can devote to other business efforts.
Cost-Plus Pricing Example
As mentioned, one of the huge draws of cost plus pricing is that it’s a real time saver; and let’s face it, when you’re a business owner, time is money. However, as with all processes, it isn’t quite as black and white as that.
- In some cases, you may want to sell a product at a LOSS instead of a gain, in which case the cost-plus pricing strategy may not be relevant for you.
- By using the same markup on all products, you know that you are getting a specified margin.
- On the other hand, value based pricing relies on the potential customers’ perceived value of the product.
- Typically, this model works best when there are defined costs involved in production or when the product itself is utilitarian in nature.
- To learn more, check out our Pricing Strategy ebook, our Pricing Page Bootcamp (it’s free!), or learn more about our price optimization software.
- One of the biggest problems with cost-plus pricing is that it gives no consideration to marketability.
Pricing includes only the charges you enable for cost plus pricing as part of the cost when it calculates price. The method also fails to consider the market perception of the value and price of the product compared to the competition. The product’s pricing must also consider the consumer’s willingness to pay.
The Strategic and Tactical Benefits of Cost-Plus Pricing
Since you should already have a handle on what your expenses are and the margins you need to maintain a growth trajectory, cost plus pricing is an easy way to set your prices. For example, ACS includes the variable costs of hosting and maintaining the platform as well as the amortization of the cost to develop and test the platform, which is a fixed cost. Cost-plus Pricing Is a simple method to determine the pricing of a product or service, but it comes with some challenges. There are several issues, but there are two significant disadvantages to consider. In addition, because you’re focusing on your running costs, cost-plus pricing should ensure that all of your costs are consistently covered. This will enable you to enjoy a regular rate of return, thanks to your markup percentage.
Is retail price the same as selling price?
The retail price is what retailers set as the final selling price for consumers. Retail pricing is all about the customer. What would they be willing to pay for your product? A retailer will mark up the price on wholesale goods to earn a profit, but it shouldn't exceed what the customer will pay for it.
When business people choose the markup that they apply to costs when doing cost-plus pricing, they should be, and often are, considering the price elasticity of demand, whether consciously or not. As explained above, prices determined by a cost-based method are rarely close to the optimum. In fact, it is typically very far off, and this can mean losses for your business. If the desired target cost cannot be achieved, the company must go back to step 1 and reevaluate the features and price. An approach to pricing that integrates the product design, desired price, desired profit, and desired cost into one process beginning at the product development stage. The previous section focuses on using differential analysis to assess pricing for special orders. Organizations also use other approaches to establish prices, such as cost-plus pricing and target costing.
Product Valuation Strategy
Now that you know the advantages of the cost-plus method, we can turn our attention to the flip side. Here are some reasons that might make you hesitate before implementing this pricing method.
Or, you could be charging too little and missing out on potential profits. Because you aren’t setting prices based on competitor research, you are less apt to raise and lower your prices based on your competitors’ decisions. Many businesses use it as their pricing strategy, but many pricing experts agree that it has its drawbacks. One problem cost-plus pricing has is the fact that it does not take into account the amount of demand for a service or product. One disadvantage with cost-plus pricing is that it is easy to price the product wrong since this method does not take into account the competition. There are a few steps to follow in using cost pricing to come to a sales price for a product. The markup percentage that is added is actually the business’s profit.
Cost Plus Pricing: Definition, Method, Formula & Examples
A Honey Crisp apple will be more expensive than a Red Delicious because the Honey Crisp was more expensive to buy. On your operational costs alone, it doesn’t take into account how much value you provide to customers. https://quickbooks-payroll.org/ The cost-plus method is based on historical costs and doesn’t factor in any recent changes in the amount of costs incurred. The method is based on historical costs, which may have subsequently changed.
![Cost-plus Pricing Is](data:image/jpeg;base64,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)
If the customer manages to knock 20% off the margin, they’ve only actually reduced the price by less than 5%. While the customer may feel like they’ve gotten a big win, the final price is still acceptable to the supplier who is guaranteed a positive margin. Where cost plus pricing is found commonly is in larger one-off contracts. For example, a car mechanic might use cost plus pricing for replacement parts when doing work on a car, while a general contractor might use cost plus pricing when drawing up a contract for a house renovation. Integrating this innovative tool can make evaluating your pricing strategy seamless for your SaaS company, and you can start a free trial today.
Cost-Plus Pricing Strategy & SaaS: The Pros, Cons & Why Not?
We will take a look at an example below, but first let’s go through the mechanics behind these calculations. For example, if a supplier is offering a cost plus 30% pricing scheme, instead of broad price negotiations, the customer is already restricted to the 30% portion of the price.
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)
Note that the markup percentage needs to be converted to a decimal for the first half of this step. You can also combine them by adding 1 to the value of the markup percentage expressed as a decimal. For example, a 30% markup can be written as 0.3, and plus 1 it is 1.3. In this article, we will look at cost plus pricing, the rationale behind cost plus pricing, how to calculate a cost plus pricing price, and the pros and cons of cost plus pricing.
Cost-plus pricing
Now, the efficient operation and management of the plant can lead to cost reductions, in either fixed or variable costs, or both, thereby increasing the profit and profit margin for the manager. If the company has a higher production cost, the selling price will likely be higher. The company will probably take the low percentage of markup. Third, multiply the cost per unit by the percentage of profit you want. The greater the profit percentage, the higher the selling price of the product.
Suppliers may charge high prices when hired under a cost-plus pricing agreement because they have every reason to add all the costs they can rather than trying to cut costs. In some cases, a company may base its markup percentage at least in part upon the current state of the market or economy. Cost-plus pricing doesn’t answer e-commerce business objectives and needs. That’s why many businesses formerly using this strategy dropped it and moved on to more competitive strategies while transforming to digital. Traditionally, fashion brands implemented cost-plus pricing for its simplicity and convenience.
How To Use Cost-Plus Pricing
One potential drawback to the cost-plus method is that customers don’t always equate cost to value. Often, customers are most willing to spend when they perceive a product or service to be worth their investment.
What are margin ratios?
Margin Ratios. Margin ratios represent the company's ability to convert sales into profits at various degrees of measurement. Examples are gross profit margin, operating profit margin, net profit margin, cash flow margin, EBIT, EBITDA, EBITDAR, NOPAT, operating expense ratio, and overhead ratio.
To make up for this, some managers attempt to use the principles of price elasticity along with cost-plus pricing. Additionally, cost-plus pricing does not take into account current replacement costs. The pros of cost-plus pricing include its simplicity to implement for a variety of products. Drives businesses to lower costs, instead of working on the value they deliver. Two items that are produced at the same cost might deliver extremely different values to the customer. You can calculate the price for a product by using the formula below.
When you copy your competitors’ prices, without taking into account your own cost structure, you risk making a very large number of sales at a loss. Because you may have the same prices, but very different cost levels. This method of setting prices is particularly dangerous when one of the competitors in the market tries to systematically undercut the others. This is the type of behavior that can lead the entire industry down into ap price war, andruin the business for everyone. Historical costs are used in the cost-plus pricing method, and these costs do not account for recent changes in the costs a business incurs. If a business enters a cost-plus pricing agreement with a supplier, the supplier tends to produce whatever they desire no matter what the cost of production is or how well the product will sell.
- Unlike cost pricing, value-based pricing looks at how valuable your offerings are to your target customers.
- However, the process of determining costs and setting a price based on costs does not take into account what the customer is willing to pay in the marketplace.
- PriceBeam’s offers scientific as well as fast and cost-effective price research.
- The price is determined based on sourcing factors and it is only afterwards that it is compared with others companies’ prices.
- To achieve the 30% profit margin goal, your company must bill clients at $18.20 per hour.
- A manager could price products or services too high, which could cause the business to lose sales or market share.
This pricing method might also make sense for companies that can produce more units without a dramatic effect on the fixed costs. The markup is calculated by the seller, and it is the percentage difference between the unit or running cost and the selling price of the product or service. Cost plus pricing is the practice of pinpointing the cost of a service or product, and then adding a mark-up to ensure the seller hit a certain rate or profit. It is considered one of the most straightforward pricing methods. Businesses may seek to generate a predictable profit margin to meet investor or shareholder expectations and prepare for future spending.