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Let's start our discussion today about haul routes. Can anyone tell me what a haul route is in the context of earthmoving?
Is it the path that machines take to move materials like soil or gravel?
Exactly! The haul route is crucial as it directly affects productivity and machine efficiency. Each route can vary, having slopes or flat sections, which we will quantify in terms of resistance.
What kind of resistance are you talking about?
Great question! The resistance can be both rolling resistance and grade resistance. Rolling resistance is generally constant, while grade resistance varies with the incline.
Why does the incline matter?
Good observation! The incline affects how much power is required from the machine to move its load. For example, a +5% gradient increases resistance significantly compared to flat terrain.
So, if I understand correctly, we have to calculate our resistance based on how steep it is?
Exactly! And remember this as a mnemonic: 'Rising Grades Raise Resistance' to help remember that increases in incline lead to greater resistance.
Let's summarize: haul routes are essential, and understanding both rolling and grade resistance helps us plan efficient construction operations.
Now that we know what a haul route is, how do we calculate the resistance for different sections?
Do we add up the resistance from each segment?
Spot on! We break the haul route into segments, calculate resistance for each, and sum them up. Let's take an example: for a gradient of +5%, that's 50 kg per ton. How would you express this and what would be the total for a 500-meter route?
So, for 500 meters at +5%, it stays at the same resistance, right?
Exactly! And remember this simple formula: 'Resistance (kg/ton) = Gradient (%) × 10'. So, if we have a +3% gradient for 300 meters, what’s our resistance?
It would be 30 kg per ton.
Correct! Never underestimate the math involved in construction; it’s key to success. Are we clear on resistance calculations?
Yes, we are! It’s straightforward once we know the gradients.
Let's recap: Resistance is segment-specific and requires careful calculations to forecast machine capabilities efficiently.
Next, let's discuss the swell factor. Does anyone know what it means?
Is this how we measure the difference between loose and bank volume?
Exactly! The swell factor is the ratio of loose volume to bank volume. Why is this important for scrapers specifically?
Is it because as we load more, they compact the material?
Yes! Particularly in push-loaded scrapers, the swell factor increases by 10% due to the added pressure. Can you all remember that as a mnemonic: 'Push Equals Pressure?'
What about loading capacity? How does it relate to the swell factor?
Good connection! We use the swell factor to convert the loose volume into bank volume to determine safe operating limits and prevent overloading.
Great! So if I know the volume, I can check it against our maximum capacity safely?
Absolutely! Remember: 'Volume Awareness Keeps Us Safe'. Let’s sum up: The swell factor not only measures but directly affects how we manage loads safely.
Now, let’s look at how we balance our scrapers and pushers. Why do you think this is crucial?
To make sure one doesn’t wait for the other?
Exactly! One pusher can effectively serve multiple scrapers. Do you remember the balance ratio we discussed?
I think it was the cycle time ratio between the two machines?
Very good! To balance them, we use the formula: Number of scrapers served by one pusher = Scraper cycle time / Pusher cycle time. Can someone calculate using our previous numbers?
7.78 minutes by 1.37 minutes equals around 5.68.
Correct! Now we can't have partial scrapers. So do we round up or down?
We can use both, but economically we need to evaluate scenarios.
Great insight! Let’s remember: 'Balancing is Key to Efficiency'. In summary, balancing machinery impacts time and costs. Understanding cycle time will inform better operational decisions.
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The section details the components of haul routes for scrapers, including the assessment of rolling resistance, grading, and calculations involved in estimating productivity and balancing machinery. It emphasizes the importance of understanding these factors to optimize operations and maintain machine safety.
In this section, we explore the critical aspects of haul routes and the resistance faced by earthmoving equipment, particularly scrapers and pushers. The section begins by defining haul routes and elaborating on how resistance, both rolling and grade, impacts the productivity of scrapers used for moving materials.
A significant part of the discussion revolves around segmenting haul routes based on various gradients, which are critical for calculating overall resistance. For instance:
- An initial 500-meter stretch with a +5% gradient highlights the uphill movement.
- The next segment consists of a +3% gradient for 300 meters.
- Lastly, a -3% gradient for 400 meters emphasizes the downhill movement back to the loading area.
Resistance is categorized into rolling resistance, generally constant, and grade resistance, which varies with the haul route. It is crucial to distinguish the resistance encountered in various segments to accurately estimate machine productivity and time.
The swell factor is examined to convert between loose and bank volume, considering the effect of compacting material when loaded by scrapers. The calculations involve determining an optimum loading capacity based on manufacturer specifications to avoid overloading, which can damage equipment.
The section culminates in calculating cycle times for both scrapers and pushers, emphasizing the need to balance their numbers for optimal performance. By effectively synchronizing these interdependent machines, projects can be executed more efficiently while reducing operational costs.
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So, we can see this is a pictorial representation of the haul route. You have the cutting area, you have the fill area, this is your haul route. So, you can see that for the first initial 500 meters, it is upslope, you have a gradient of + 5%.
Then you have 300 meter, you have a gradient of + 3%, then towards the end you have a distance of 400 meter with a down slope of - 3%.
The haul route is the path that the scraper uses to transport material. It is divided into sections where each section can have a different gradient, impacting the resistance faced by the scraper. The first section of 500 meters has a gradient of +5%, meaning it is sloping upwards, which will require more effort and power from the scraper. The next section of 300 meters is also uphill, but at a lesser angle of +3%. Finally, the last section is a decline of -3%, which means the scraper will have less resistance as it moves downhill.
Imagine riding a bicycle up a hill. When you start at the base, it's hardest to pedal as you go up the steepest part of the hill (the +5% gradient). As the incline levels off (the +3%), it becomes easier but still requires effort. Finally, cruising down the other side of the hill (the -3% gradient) feels effortless as gravity helps you gain speed.
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Since different sections in your haul route have different resistances, particularly the gradients, we have to do the estimation section-wise or segment-wise. So, that is the reason we have split the haul route into different sections.
To calculate the total resistance faced by the scraper on its journey, it's essential to analyze each segment separately. Each segment has a distinct gradient and loading condition. By considering these individually, we can more accurately estimate the resistance the scraper will experience, enabling better planning and operational efficiency.
Think of it like planning a road trip over hilly terrain. Instead of just knowing the total distance, you consider each hill and valley along the route. For instance, if one part is steep and another is flat, you would expect to use more fuel in the steep section. Similarly, breaking down the haul route into segments allows better understanding of potential challenges like fuel usage or time taken.
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Another important thing you have to note it here is the first 500 meter, I have demarcated 60 meters separately. This is because when your machine starts, so, when you are accelerating, you need some time for accelerating. So, immediately you cannot attain your desired speed, you need some time for accelerating and to reach the particular desired speed.
In any hauling operation, the initial phase often includes an acceleration segment. This means that the first part of the route is not traveled at full speed to allow the machine to reach its operating speed safely. Similarly, the last part of the segment may require deceleration to come to a stop or reduce speed before making any maneuvers. Managing these segments effectively is crucial to maintaining the machine's efficiency and safety.
Consider driving a car. When you start (accelerate), you don’t immediately go from zero to your maximum speed—the car has to gradually build up its speed. Similarly, when you finish your journey, you slow down before stopping at your destination. This respectful handling of speed helps protect the vehicle's engine and braking system.
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Assume the rolling resistance of 50 kg per ton for this particular haul route the rolling resistance is 50 kg per ton. So, if you want to convert it into equivalent gradient, you know that for 1% is a gradient equal to 10 kg per ton.
Rolling resistance is a critical factor when moving materials because it represents the friction between the scraper’s wheels and the ground. The mention of '50 kg per ton' indicates how hard the machine must work to overcome this friction for every ton it carries. The conversion of this resistance into gradient helps in understanding how uphill or downhill movement affects the overall resistance faced during the haul.
Imagine pushing a heavy shopping cart over different surfaces. On a smooth floor, the cart moves easily, but on grass or mud, you have to exert more effort to push it (rolling resistance). Knowing how much more effort is needed on each type of surface can help you plan better for your shopping trip!
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So, let us prepare it in the form of table so, that it will be very convenient to analyze. So, follow this table formatting.
A table helps organize the data collected on the haul route and makes it easier to calculate total resistance. By listing out segments, their distances, grades, and the corresponding rolling resistance, operators can quickly assess the total load and adjust operations accordingly. This structured approach leads to more straightforward calculations for estimations and helps in decision-making processes.
Using a table to track your finances can simplify budgeting. By viewing your income, expenses, and savings in an organized manner, you can make better financial decisions based on how much you are able to spend, save, and where you might want to adjust your habits.
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Now, it is about the return cycle. The return cycle you have to be very careful in analyzing the haul route. You know that now the machine is moving from this end to this end.
The return cycle is just as important as the haul cycle because it often presents different challenges, especially if the gradients are inverted. Understanding how to calculate total resistance for returning loads aids in ensuring efficient operation and helps mitigate the risk of machine strain or failure on the return trip.
Think of a yo-yo. When you throw it down (the haul cycle), it faces the pull of gravity, and when you pull it back up (the return cycle), it has to work against that gravitational pull. The return upward requires different energy and strategy to manage effectively.
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Key Concepts
Haul Route: The designated path for transporting materials which impacts resistance and productivity.
Resistance: Can be rolling or grade resistance affecting machine performance.
Swell Factor: A critical variable for calculating material volume changes during loading.
Cycle Time: A vital measurement for planning operational efficiency.
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For example, a hauling route with a +5% gradient would require significantly more power to traverse compared to a flat route, thus impacting the overall resistance calculations.
When calculating the swell factor, if a scraper can only carry 95% of its heaped capacity, one must determine the effective bank volume before confirming the load weight to ensure it stays within safety limits.
Use mnemonics, acronyms, or visual cues to help remember key information more easily.
When hauling high, resistance will rise, keep the route flat for smoother skies.
Imagine a lumberjack pushing a heavy log up a hill. As he struggles against gravity, he realizes that every inch uphill takes twice the effort! He learns to optimize his path, finding a way to make work easier, just like scrapers finding the best haul routes with minimal resistance.
To remember the swell factor: L for Loose, B for Bank, higher by 10% when we pack!
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Review the Definitions for terms.
Term: Haul Route
Definition:
The designated path taken by earthmoving equipment during material transport.
Term: Rolling Resistance
Definition:
The frictional force opposing the motion of vehicles moving on a surface.
Term: Grade Resistance
Definition:
The additional resistance encountered due to an incline or slope.
Term: Swell Factor
Definition:
The ratio of loose volume to bank volume, reflecting changes when soil changes state.
Term: Cycle Time
Definition:
The total time taken for a machine to complete its loading, hauling, and returning operations.