Respuesta :
We already know that Rona used 2 pounds of meat in her mixture. Since she divided the whole mixture in to 4 equal portions, we can assume there is an equal amount of meat in each.
2/4=0.5, or one half.
We now know there's half a pound of meat in each portion. Since 3-0.5=2.5, we know that there's also 2.5 pounds of vegetables in each portion as well.
However, there are 4 portions, each with 2.5 lb of vegetables. To find the total amount of vegetables, we have to multiply 4 and 2.5 together.
4 times 2.5= 10.
The total amount of chopped vegetables Rona used in the mixture is 10 pounds.
2/4=0.5, or one half.
We now know there's half a pound of meat in each portion. Since 3-0.5=2.5, we know that there's also 2.5 pounds of vegetables in each portion as well.
However, there are 4 portions, each with 2.5 lb of vegetables. To find the total amount of vegetables, we have to multiply 4 and 2.5 together.
4 times 2.5= 10.
The total amount of chopped vegetables Rona used in the mixture is 10 pounds.
Equal partitioning can be represented by division. The total amount of chopped vegetables Rona used in mixture is 10 pounds.
What does division represents?
Suppose that we're taking about [tex]p \div q[/tex]
It means, we divide p in q equal parts.
And each part is of value p/q
For the given case, suppose that Rona had total of [tex]x[/tex] pounds of chopped vegetables.
Then, as she mixes 2 pound of meat to it, so total weight of mixture becomes x + 2 pounds.
She divides this mixture in four equal parts, so each part will have:
[tex]\dfrac{x+2}{4}[/tex] pounds weight.
It is given that this weight is equal to 3 pounds. Thus, we have:
[tex]\dfrac{x+2}{4} = 3\\\\\text{Multiplying both the sides by 4}\\\\x + 2 = 12\\\\\text{Subtracting 2 from each side}\\\\x = 10[/tex]
Thus, as x represents the number of pound of weight of chopped vegetables, thus, the total amount of chopped vegetables Rona used in mixture is 10 pounds.
Learn more about division here:
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