There were 200 Fishes in an aquarium, 99% of which were red. How many red fishes must be removed to make the percentage of red fishes 98%
Question
There were 200 Fishes in an aquarium, 99% of which were red. How many red fishes must be removed to make the percentage of red fishes 98%
Solution
Sure, let's solve this step by step:
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First, let's find out how many red fishes are there initially. 99% of 200 is 198 fishes. So, there are 198 red fishes in the aquarium.
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Now, we want the red fishes to be 98% of the total. Let's denote the number of fishes after removing some red fishes as 'x'. So, we have the equation 0.98x = 198 - y, where 'y' is the number of red fishes we need to remove.
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To solve for 'y', we need to express 'x' in terms of 'y'. Since 'x' is the total number of fishes after removing 'y' red fishes, we have x = 200 - y.
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Now, we can substitute x into our equation: 0.98(200 - y) = 198 - y.
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Solving this equation gives us y = 2.
So, we need to remove 2 red fishes to make the percentage of red fishes 98%.
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