Rachel buys a drink. She spends the same amount of money on her drink ad chuck spent on his candy Rachel now has only 1/3 of the amount of money that she had before she bought the drink. How much money did Rachel have before she bought the drink

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What is 1/3

To solve this problem, we'll need to break it down step by step.

Let's say Rachel spent x amount of money on her drink, which is the same amount Chuck spent on his candy.

We know that after buying the drink, Rachel has only 1/3 of the money she had before. So her remaining money can be expressed as 1/3 of her original amount, which is (1/3) * x.

To find Rachel's original amount of money, we'll need to calculate the amount she has left and then work backward.

Since (1/3) * x represents the money Rachel has left after buying the drink, we can create an equation:

x - (1/3) * x = Money Rachel has left

Simplifying the equation, we have:

(2/3) * x = Money Rachel has left

We know the left side of the equation represents the money Rachel has left, which is equal to her original amount divided by 3. So, we can rewrite the equation as:

(2/3) * x = (1/3) * x

Now, we can solve for x by multiplying both sides of the equation by 3/2:

(2/3) * (3/2) * x = (1/3) * (3/2) * x
x = (1/2) * x

Canceling out the x's on both sides, we have:

1 = 1/2

This equation is not possible, meaning there is no valid value for x that would satisfy the given conditions. Therefore, the problem appears to have an error or ambiguity, as there is no exact solution for the amount of money Rachel had before buying the drink.

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