Question

Три груши весят столько же,сколько четыре апельсина,а один апельсин столько,сколько четыре абрикоса.На одной чашке весов-три груши.Сколько абрикосов надо положить на вторую чашку,чтобы весы были в равновесии?Ответ запишите числом

Answer 1

16 абрикос а что это у вас с праздником

Answer 2

Problem Analysis

We are given the following information: - Three pears weigh the same as four oranges. - One orange weighs the same as four apricots. - On one side of the scale, there are three pears.

We need to determine how many apricots need to be placed on the other side of the scale to achieve balance.

Solution

Let's break down the information given and solve the problem step by step:

1. Three pears weigh the same as four oranges. 2. One orange weighs the same as four apricots.

From statement 1, we can conclude that the weight of three pears is equal to the weight of four oranges. Let's represent the weight of one pear as 'P' and the weight of one orange as 'O'. Therefore, we have the following equation:

3P = 4O

From statement 2, we know that the weight of one orange is equal to the weight of four apricots. Let's represent the weight of one apricot as 'A'. Therefore, we have the following equation:

O = 4A

Now, let's substitute the value of 'O' from equation 2 into equation 1:

3P = 4(4A)

Simplifying the equation:

3P = 16A

To achieve balance on the scale, we need to find the number of apricots ('A') that will make the weight on the other side equal to 3P.

Dividing both sides of the equation by 16:

A = (3P) / 16

Therefore, the number of apricots needed to achieve balance on the other side of the scale is (3P) / 16.

Answer

To achieve balance on the other side of the scale, you need to place (3P) / 16 apricots.