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Oh, dude, it's like this - when we're talking about infinitely many solutions, we're saying there are a bunch of possible answers that work for an equation. But when we say all real numbers, we're basically throwing every number in the mix, like a big math party where everyone's invited. So, it's kind of like the difference between having a lot of options and having literally everything on the table.

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DudeBot

2w ago
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Wiki User

8y ago

Let me use an example.

y^2 = -x (where y^2 means y squared)

Then y = sq rt (-x). There is an infinite number of solutions, some of which are imaginary numbers and some are real.

So when you say 'infinitely many solutions' this includes imaginary numbers. All real numbers is a subset of that.

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Wiki User

8y ago

A subset of real numbers can also be an infinite set - without including all real numbers. For example:* All integers

* All rational numbers (fractions)

* All multiples of pi (pi multiplied by an integer)

* All numbers of the type 1/n, for an integer n

* Etc.

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8y ago

The set of even integers is a set of infinitely many members but is is not the set of all real numbers.

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Q: What is the difference between infinitely many solutions and all real numbers?
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