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Today, we are discussing the economic impacts of using different numbers of scrapers in our projects. Can anyone tell me what happens when we use fewer scrapers than needed?
I think the scrapers will be more critical for the job.
That's right! When you use fewer scrapers, they control production. What do you think happens to the pusher during this time?
The pusher has to wait because there isn't enough scraper capacity!
Exactly! So, in this scenario, the waiting time increases. Let's think about productivity—if we need to complete a job quickly, would we want fewer scrapers or more?
More scrapers would help speed things up!
Correct! However, we need to balance productivity with costs. Let's summarize: fewer scrapers mean critical control, while more scrapers can increase productivity but might also raise costs.
Now, let's dive into how we calculate production. Who remembers the formula for production with scrapers?
Is it Efficiency multiplied by the number of scrapers and volume per load divided by cycle time?
Great job! Can someone provide values to plug into the formula for five scrapers?
Sure! If we take Efficiency as 50 minutes per hour, Volume per load as 19.82 bank cubic meters, and Cycle time as 7.78 minutes, it should work.
Exactly! Plugging those in gives us a production rate of 636.89 bank cubic meters per hour. Excellent work!
What if we had six scrapers instead?
Then we'd calculate for six, and it turns out we would have a higher production at 723.36 bank cubic meters per hour. This shows how increasing scrapers impacts our output!
Finally, let's discuss costs. How do we calculate the unit production cost per bank cubic meter?
By adding the costs of the pusher and scrapers and dividing by the productivity?
Perfect! If we look at the costs for five scrapers with a pusher, we get a unit cost of ₹44.12 per bank cubic meter. And for six scrapers, that cost goes up to ₹45.07.
So, even though six scrapers give us more productivity, they are also more expensive!
Exactly! This is why it’s essential to weigh the total benefits against costs. In many cases, we lean towards the option with the lower costs unless time is a critical factor.
As we conclude, what have we learned today about scraper economics?
That the number of scrapers directly affects both production and costs!
And we need to balance between productivity and cost efficiency!
Absolutely! Always make decisions based on data, whether we need maximum production or minimum costs. This balance is key when planning projects.
So, in practical terms, we should always evaluate our options based on project deadlines and budgets.
Exactly! That's critical when determining the optimal number of scrapers for any project.
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The economics of scrapers involve understanding how the number of scrapers affects production speed and costs. It highlights that fewer scrapers lead to higher control over production, while more scrapers may improve productivity but also increase costs. The section also discusses the calculations involved in estimating production and costs associated with different combinations of scrapers.
In this section, we delve into the economics surrounding the use of scrapers in construction projects. It emphasizes the significance of optimal scraper number; having fewer scrapers can lead to production control by them, while exceeding the necessary number of scrapers shifts production control to the pusher. The calculations for estimating production based on the number of scrapers, volume per load, and cycle times are detailed. For instance, the production is calculated as:
$$
Production (Scraper controlling) = Efficiency_{hr} \times Number \ of \ scrapers \times Volume \ per \ load / Cycle \ time \ of \ scraper.
$$
This formula is applied separately for scenarios involving five and six scrapers to ascertain their production capabilities and costs. Importantly, the section explains how to evaluate production costs per bank cubic meter, aiding decision-making to balance efficiency and expenses. The final considerations emphasize the need to evaluate both productivity and cost-effectiveness when determining the optimal number of scrapers for a project.
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Now let us consider the economics of going for 5 scrapers. So, 5 in the sense you are going to use lesser than what is needed. You are assuming 5 that means you are going to use the number of scrapers lesser than what is needed. So, when the number of scrapers are lesser than the balanced number so obviously scrapers are more critical, but a pusher will have the ideal time. Your pusher will wait for the scraper.
In this section, we begin by examining what happens when we decide to use only 5 scrapers instead of the optimal number needed for a job. Using fewer scrapers means that there is a higher demand on those that are available, making them more crucial for the operation. The pusher, which moves the material, will experience periods of downtime while waiting for the scrapers to load. This scenario points to a key principle in scraper economics: when the number of scrapers is below the ideal threshold, their availability dictates the pace of production.
Imagine a restaurant that has only 5 chefs but usually needs 10 to handle the dinner rush. During busy hours, those 5 chefs will be critical to serving food, but wait times will increase as the waitstaff (analogous to the pusher) will often be left standing idle, waiting for dishes to be prepared. This scenario illustrates how underutilizing resources can lead to inefficiency.
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Now, let us see the productivity this case of n equal to 5 scrapers. How to estimate the production of this scraper? The volume of your bowl volume per load is 19.82 bank cubic meters. Production (Scraper controlling) = (Efficiency × Number of scrapers × Volume per load) / (Cycle time of scraper, min). Therefore, Production = (50 min/hr × 5 × 19.82 bcm) / 7.78 min = 636.89 bcm/hr.
To calculate the productivity when using 5 scrapers, we first need to determine the bowl volume of each scraper, which is 19.82 bank cubic meters (bcm). The formula to estimate production takes into account the efficiency of the machines, the number of scrapers, and the cycle time (how long it takes for one scraper to perform its function). After substituting these values into the formula, we find that the production rate is 636.89 bcm per hour. This figure quantifies how much material can be processed per hour, which is crucial when planning workloads.
Think of filling a swimming pool with water from several hoses. If you have 5 hoses (the scrapers) with each hose capable of delivering a certain volume of water (bowl volume), and you know how long it takes for each hose to fill a defined amount, you can calculate how quickly the pool will fill. If the hoses are less than necessary, the water flow will slow considerably, just like productivity slows with fewer scrapers.
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If n is greater than the balanced number, then scrapers will have the ideal time. Scrapers are not critical. So, the scraper will be waiting for the pusher. Pusher is critical here. Unless the pusher is available, I cannot complete the job.
When the number of scrapers exceeds the ideal balance, it shifts the control of production. In this case, the scrapers are not working to their full potential as they wait for the pusher to be ready to move the material. The pusher becomes the critical component for production, meaning that if it is delayed, the scrapers cannot work efficiently. This scenario highlights the importance of balancing equipment to ensure optimal workflow.
Consider a relay race where one runner (the pusher) has to wait for the baton to be passed (the scraper). If there are too many runners ready to receive the baton but one runner is slow to pick it up and run, the race will slow down, regardless of how fast the others can run. This illustrates how the entire operation can be dictated by one bottleneck in the process.
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Based on productivity if I select obviously I have to go for 6 number of scrapers per pusher, because 5 scrapers is giving you 636.89, 6 scrapers is giving you 723.36 bank cubic meters per hour.
This section emphasizes the decision-making process between selecting the number of scrapers. By analyzing the productivity numbers, it becomes evident that increasing the number of scrapers from 5 to 6 significantly increases productivity from 636.89 to 723.36 bcm/hr. This information is critical when determining the most effective setup for a project to maximize output and efficiency.
Back to our restaurant analogy, if adding one more chef allows the team to serve significantly more customers and reduce wait times, the decision becomes simple—more chefs lead to higher productivity (more meals served) and better customer satisfaction.
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Now let us estimate the cost. Total unit cost of production for combination = (Cost of Pusher Tractor with operator + Cost of scrapers with operator × Number of scrapers) / Job production.
This part discusses how to calculate the unit production cost to analyze economic efficiency. It outlines that the total cost must consider both the costs of the pusher and the scrapers, including the operator's costs, divided by the total production output. This calculation is vital for understanding the financial implications of different configurations of scrapers and pushers.
Imagine running a car rental business. If you add a luxury car (which costs more) but can rent it out for a higher price, you need to calculate if the extra costs of owning and maintaining it will be offset by the rental income. Similarly, in scraper economics, one must evaluate whether additional scrapers lead to sufficient production to justify their costs.
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Key Concepts
Scraper Economics: Understanding how scraper numbers impact costs and productivity.
Production Calculation: Using formulae to compute efficiency and output based on scrapers.
Production Costs: Evaluating costs against output to optimize project planning.
See how the concepts apply in real-world scenarios to understand their practical implications.
If you use five scrapers and calculate the productivity, you obtain a rate of 636.89 bank cubic meters per hour.
Using six scrapers instead shows increased productivity at 723.36 bank cubic meters per hour, indicating the importance of scraper number in project efficiency.
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When scrapers are few, control they keep, Productivity high, while costs can creep.
Imagine a construction site where scrapers dig their way, a few work hard while pushers delay. When more scrapers come, they race ahead, productivity rises, while costs are fed.
Remember SEPC: Scraper Economics, Productivity Calculation.
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Review the Definitions for terms.
Term: Scraper
Definition:
A construction equipment used for moving and levelling material.
Term: Pusher
Definition:
A machine that guides scrapers and enhances their movement.
Term: Efficiency
Definition:
The ratio of useful work performed by a machine to the total energy input.
Term: Production Cost
Definition:
The total cost incurred in the production of a good or service, expressed per unit.
Term: Cycle Time
Definition:
The total amount of time from the start to the end of a process.