A tractor, on the first day plowed 1 3 more than 50 square meters of this field

Updated on society 2024-04-09
9 answers
  1. Anonymous users2024-02-07

    Let the area of this land be x

    Ploughed on the first day : x 3+50

    Ploughed on the second day : x-(x 3+50)] 2+30 with total area x-ploughed on the first day - ploughed on the first day = remaining (310) In summary: x-[x 3+50]-=310

    Find x=1095

  2. Anonymous users2024-02-06

    If the area of the land is x, then 1 3x+50 was ploughed on the first day, and 1 2+30 was plowed on the second day, so.

    x-(1/3x+50+1/2x+30)=3101/6x-80=310

    x=2340

    or (310+30+50) (1-1 3-1 2)=(390) (1 6)=2340

  3. Anonymous users2024-02-05

    Set up a total of x square meters of land.

    x-(1/3x+50)-(1/2x+30)=310

    x=3240

  4. Anonymous users2024-02-04

    Let the area of this land be x

    From the meaning of the title. 1 3x+50+1 2x+30+310=x solution: x=2340

    So the area of this land is 2340 square meters.

  5. Anonymous users2024-02-03

    Let the area of this land be x

    1/3x+1/2x+50+30=x-3105/6x-x=-310-80

    1/6x=-390

    1/6x=390

    x=2340

    Count the rest yourself!!

  6. Anonymous users2024-02-02

    1 Question 4 out of 9 2 Question 2 and 1 Quarter 3 is 9 out of 13 for large tractors and 4 out of 13 for small tractors.

  7. Anonymous users2024-02-01

    A tractor ploughed 9,000 square meters in three hours, and it would take another 12 hours to plough the land. This piece of land has more than one brother and a total of more than one square meter?

    45,000 square meters.

  8. Anonymous users2024-01-31

    The land ploughed on the first day = a 3+2

    The land ploughed the next day = [a-(a 3+2)] 2

    The remaining = a- (ploughed on the first day + ploughed on the second day) after two days, and the specific algebraic arithmetic should be able to calculate it yourself!

  9. Anonymous users2024-01-30

    The tractor wants to plough x acres, and on the first day it ploughs one-fourth, i.e. (1 4)x acres, then x-(1 4)x = (3 4)x acres.

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