Solving Percentages in Mix Design for Asphalt Plants | Help with Math Problems

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In summary, dspicher is new to forums and is having difficulty understanding a basic math problem with a new operating system on an asphalt plant. He used to just type in percentages on the computer but now he needs to figure out how to express 37% of his recycle feed to equal 100%. After trial and error, he figured out that 2% becomes 5% and 35% becomes 95% to make up 100%.
  • #1
dspicher
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Hi, I am new to forums in general, but here goes. i have found myself stumped over a basic math problem with a new operating system on an asphalt plant I operate. I am sure there is a simple forumla to solve this.

the mix design or "recipe" calls for percentages of stone and sand totaling 100 percent. so the design reads #8 gravel 20%, #8 limestone 18%, sand 5%, #12 limestone 18%, fines at 2%, recycled asphalt at 35% and recycled shingles at 2%.

i used to just type in the percentages on the mix computer and run the mix but on the new system my recycled products must equal 100 percent. so how do i express 37% of the recycle to equal 100%. so in my ignorance I used 95% recycled asphalt and 5% recycled shingles. (i came to this by multiplying 2.7 x 35 = 94.5 round up for a whole number 95%) this came about with trial. 2.5 no, 2.6 hmm not quite...

i hope this makes sense. try not to tear me apart because of my ignorance, lol. I have many skills but math seems to have slipped away as i grow older. its amazing what you lose if you become complacent. thanks
 
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  • #2
dspicher said:
Hi, I am new to forums in general, but here goes. i have found myself stumped over a basic math problem with a new operating system on an asphalt plant I operate. I am sure there is a simple forumla to solve this.

the mix design or "recipe" calls for percentages of stone and sand totaling 100 percent. so the design reads #8 gravel 20%, #8 limestone 18%, sand 5%, #12 limestone 18%, fines at 2%, recycled asphalt at 35% and recycled shingles at 2%.

i used to just type in the percentages on the mix computer and run the mix but on the new system my recycled products must equal 100 percent. so how do i express 37% of the recycle to equal 100%. so in my ignorance I used 95% recycled asphalt and 5% recycled shingles. (i came to this by multiplying 2.7 x 35 = 94.5 round up for a whole number 95%) this came about with trial. 2.5 no, 2.6 hmm not quite...

i hope this makes sense. try not to tear me apart because of my ignorance, lol. I have many skills but math seems to have slipped away as i grow older. its amazing what you lose if you become complacent. thanks

Hi dspicher, welcome to MHB.

I understand that you have certain ingredients for your mix, which total up to 100%. That's fine.

But then I'm not sure what it is you are asking. Are you saying you have to change your mix so that all of your ingredients are now recycled?
 
  • #3
The mix design will remain the same but it will be broken into 2 parts. Recycled material and virgin material. the new computer program needs it entered as 100% recycled and 100% virgin material totals.

So just for example 37% of the total mix is recycle but i have to enter this to total 100%

2% becomes 5% and 35% becomes 95% to make up 100 percent of my recycle feeders.

Then I do the same with the 63% virgin material. The program needs to see 100% total. So i do the same crude "expansion" .

I think this will help explain.
 
  • #4
dspicher said:
The mix design will remain the same but it will be broken into 2 parts. Recycled material and virgin material. the new computer program needs it entered as 100% recycled and 100% virgin material totals.

So just for example 37% of the total mix is recycle but i have to enter this to total 100%

2% becomes 5% and 35% becomes 95% to make up 100 percent of my recycle feeders.

Then I do the same with the 63% virgin material. The program needs to see 100% total. So i do the same crude "expansion" .

I think this will help explain.

To scale the numbers up, divide by the portion of the total. For example:

\(\displaystyle \frac{2\%}{.37}=\frac{200}{37}\%\approx5.405405405405405\%\)

\(\displaystyle \frac{35\%}{.37}=\frac{3500}{37}\%\approx94.5945945945946\%\)
 
  • #5
Eureka. Thats what i wanted to learn. Thank you very much. I hope I can repay the favor some day.
 

FAQ: Solving Percentages in Mix Design for Asphalt Plants | Help with Math Problems

What is a percentage?

A percentage is a way to express a part of a whole as a fraction of 100. It is often represented by the symbol "%".

How do I calculate a percentage?

To calculate a percentage, first convert the percentage to a decimal by dividing it by 100. Then, multiply this decimal by the whole number or amount you want to find the percentage of.

How can I convert a decimal to a percentage?

To convert a decimal to a percentage, multiply the decimal by 100 and add the "%" symbol at the end. For example, 0.75 would be 75%.

What is the difference between a percentage and a percentage point?

A percentage point is the difference between two percentages. For example, if a percentage increases from 50% to 60%, the change is 10 percentage points. A percentage, on the other hand, is a proportion or ratio expressed as a fraction of 100.

What is the best way to use percentages in data analysis?

Percentages are useful in data analysis because they allow for comparison between different numbers and provide a clearer understanding of proportions. They can be used to analyze trends, make comparisons, and determine proportions within a dataset.

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