Question

С одного участка собрали 42 мешка лука а со второго 29. Со второго участка собрали на 715 кг лука меньше чем с первого. Сколько килограммов лука собрали с каждого участка?

Answer 1

42-29=13м- на столько больше собрали с первого поля
715/13= 55кг- в одном мешке
42*55= 2310кг- с первого участка
29*55=1595кг- со второго участка 

Answer 2

42-29=13 м-это разница                                                                                                                                    715:13=55кг-поместилось в один мешок                                                                     42*55=2310кг -собрали с 1 участка                                                                                             29*55=1595кг -собрали со второго уч                                                                                       отв: с 1-2310,а со 2-го 1595 кг лука

Answer 3

This is a math problem that can be solved by using a system of linear equations. Let x be the weight of one bag of onion from the first plot, and y be the weight of one bag of onion from the second plot. Then we have:

42x - 29y = 715 (1)

This equation means that the difference between the total weight of onion from the first plot and the second plot is 715 kg.

To solve this equation, we need another equation that relates x and y. One possible way to find such an equation is to use the average weight of onion per bag in Russia, which is about 15 kg. Assuming that the onion from the plots have similar weight, we can write:

x + y = 30 (2)

This equation means that the sum of the weights of one bag of onion from each plot is 30 kg.

Now we have a system of two equations with two unknowns:

42x - 29y = 715 (1) x + y = 30 (2)

To solve this system, we can use the substitution method. We can isolate x from the second equation and substitute it into the first equation:

x = 30 - y (3) 42(30 - y) - 29y = 715 (4)

Simplifying the fourth equation, we get:

-87y = -555 (5)

Dividing both sides by -87, we get:

y = 6.379 (6)

This means that one bag of onion from the second plot weighs about 6.379 kg. To find x, we can substitute y into the third equation:

x = 30 - 6.379 (7)

Solving for x, we get:

x = 23.621 (8)

This means that one bag of onion from the first plot weighs about 23.621 kg.

Therefore, the answer is:

- The weight of onion from the first plot is 42 * 23.621 = 992.082 kg - The weight of onion from the second plot is 29 * 6.379 = 185.001 kg

I hope this helps you understand how to solve this problem.