Master Wang processed a batch of parts. On the first day, he finished 1 / 4 and 7 of all the parts, and on the second day, he finished the remaining 2 / 5 and 2, leaving 5% of all the parts/ /18. How many parts are there in this batch

Master Wang processed a batch of parts. On the first day, he finished 1 / 4 and 7 of all the parts, and on the second day, he finished the remaining 2 / 5 and 2, leaving 5% of all the parts/ /18. How many parts are there in this batch


There are x parts in this batch
X - (1 / 4x + 7) - [2 / 5 (x-1 / 4x-7) + 2] = 5 / 18x, x = 36
A: there are 36 parts in this batch



Master Wang processes a batch of parts. On the first day, he completes 1 / 4 and 7 of all the parts. On the second day, there are two of the remaining two fifths, so there are still five fifths of all the parts left unprocessed?


Master Wang processes a batch of parts. On the first day, he completes 1 / 4 and 7 of all the parts, and on the second day, he completes the remaining 2 / 5 and 2, so that there are 5 / 18 of all the parts. How many parts are there in this batch? Let's set a total of X, and then there are: (x-x / 4-7) × (1-2 / 5) - 2 = 5x / 18; (3x / 4-7) (3 / 5) - 2 = 5x / 18



Master Wang processed a batch of parts. On the first day, he processed 7 more than a quarter of the total. On the second day, he processed the remaining 2 / 5 and 2
At this time, there are still 5 / 15 parts left. How many parts are in this batch


Suppose there are x parts
First day processing X / 4 + 7
The remaining X - (x / 4 + 7) = 3x / 4-7
Next day processing (3x / 4-7) * 2 / 5 + 2
In addition, the rest is equal to the total
x/4+7+(x-(x/4+7))*2/5+2+5x/15=x
The solution is x = 372 / 7
There should be a problem with the data of the title



Master Wang processed a batch of parts. He finished more than 1 / 4 and 7 of them in the first day, and the remaining 2 / 5 and 2 of them in the second day, leaving all 5 / 18. How many of these parts
Master Wang processes a batch of parts. On the first day, he completes more than 1 / 4 and 7 parts, and on the second day, he completes the remaining 2 / 5 and 2 parts, leaving all 5 / 18 parts?


It's the simplest way to solve the equation!
Suppose there are x parts in total, X / 4 + 7 is processed in the first day, and the remaining 3x / 4-7 is processed
The next day: (3x / 4-7) × 2 / 5 + 2
x/4+7+(3x/4-7)×(2/5)+2=(1-5/18)x
x/4+3x/10+7-14/5+2=13x/18
11x/20+31/5=13x/18
31x/180=31/5
x=900
900 parts in total