Search the courses, subjects, tracks, games and features, or jump straight to a page.
Learn it your way
A short class with Sarah and her students. The other ways are under More.
Sign up free to listen. Transcripts are free to read.
Today, we're going to discuss how the number of scrapers and pushers affects productivity. Can anyone explain what happens when the number of scrapers is lower than the ideal amount?
I think it means the scrapers become the limiting factor in production.
Exactly! When there are fewer scrapers, they control production because the pusher will be waiting for them. Now, what about when we have too many scrapers?
Then the pusher becomes critical, right? It controls the production then.
Correct! This dynamic highlights the importance of balancing our machinery. Can anyone remember how to estimate production when we know the number of scrapers?
We can use the efficiency formula with the volume per load and cycle time!
Great recollection! Understanding these calculations is vital for optimizing operations. Remember: efficiency and effective balancing lead to better productivity.
Let's break down the formula for estimating production again. What factors do we need to consider?
Volume per load, number of scrapers, and cycle time, right?
Exactly! We also need to consider the job efficiency time. Let's say we have 5 scrapers and the volume per load is 19.82 bank cubic meters. How do we calculate the hourly production?
We would use the formula: Production = (Efficiency × Number of Scrapers × Volume) / Cycle Time.
Good job! This yields a production of 636.89 bank cubic meters per hour for 5 scrapers. Now, who can tell me how this changes when we increase the scrapers to 6?
The production would increase to 723.36 bank cubic meters per hour because there's now a better utilization of resources.
Exactly. You've all grasped the importance of analyzing both productivity and costs.
Now that we understand productivity, let's discuss unit production costs. How do we calculate costs per bank cubic meter?
We take the total cost of production and divide it by the total production in bank cubic meters.
Correct! For instance, if the cost of the pusher is 5600 per hour and scrapers at 4500, how much would be the cost when using 6 scrapers?
It would be ₹45.07 per bank cubic meter. That’s higher than the cost for 5 scrapers!
Right! Balancing the number of machines isn't just about speed; it's also about cost-effectiveness. What could be the reason many companies still opt for fewer scrapers?
If they're trying to minimize costs, even if it slightly lowers productivity.
That’s the trade-off many operations face: speed versus cost, a crucial factor in project management.
In a scenario with 5 scrapers, the production reaches 636.89 bank cubic meters per hour, but moving to 6 scrapers increases it to 723.36 bank cubic meters per hour.
The unit production cost with 5 scrapers is ₹44.12 per bank cubic meter, compared to ₹45.07 with 6 scrapers, showing a trade-off between speed and cost.
When scrapers are five and not less, production will flow, you'll see progress.
Imagine a construction site where scrapers work tirelessly, but when few, they have to wait for help, unlike when there are many relying on the pusher.
S.C.O.R.E: Scrapers Control Output, Resource Efficiency.
S.P.E.E.D: Scrapers + Pusher = Efficient Earth-moving Delivery.
Term
What is the role of a scraper?
Click to flip
Term
What happens if scrapers number is below the balance number?
Click to flip
A construction machine used for earth moving, which can load and transport material.
A machine that pushes scrapers to optimize loading and movement.
A unit of measure for gauging the volume of material moved or processed.
The total time taken for a scraper to complete one full loading and unloading cycle.
The total cost incurred in producing one unit of material or product.
The conclusion discusses the economics of using scrapers and pushers, emphasizing productivity and cost analysis.
In this section, the discussion focuses on the effective utilization of scrapers and pushers in a construction setting, highlighting the importance of balancing their numbers for optimal productivity and cost efficiency. Key calculations are provided for determining how to estimate production based on available scrapers and their cycle times.
The conclusion of the chapter emphasizes the importance of selecting an optimal number of scrapers and pushers to achieve maximum productivity while minimizing costs. When scrapers are fewer than the ideal number, they become the limiting factor, leading production to be controlled by their availability. Conversely, when there are more scrapers than needed, the pusher's cycle time governs the operation's efficiency. The section provides detailed calculations for estimating production in both scenarios, with practical examples demonstrating how to determine productivity in bank cubic meters per hour. Additionally, the cost analysis is included to make informed decisions regarding the balance of scrapers and pushers, ultimately guiding readers to select configurations that meet productivity goals while remaining cost-effective.