Question

Is there a difference between all real numbers and infinitely many solutions?

Answer 1

Answer:

See explanation

Step-by-step explanation:

1. All real numbers include natural numbers, whole numbers, integers, fractions, irrational numbers.

2. Infinitely many solutions could just be all natural numbers, or maybe just the real numbers between two boundaries.

For example, the question "name a negaitive fraction whose value is greater than -1" has infinitely many answers (like $-\dfrac{1}{2}, -\dfrac{1}{3}, ...$), but not all real numbers are answers.

Answer 2

All real numbers include natural numbers, integers, integers, fractions, and irrational numbers.

Infinitely many solutions can be all natural numbers or real numbers between two limits.

Are all real numbers infinitely large?

Real numbers from an infinite set of numbers that cannot be injectively mapped to an infinite set of natural numbers. H. There are countless real numbers, but natural numbers are said to be infinite.

There is an easy way to determine if your solution is infinite. For an infinite solution, both sides are equal. For example, 6x + 2y-8 = 12x + 4y-16. Simplifying the equation using an infinite solution equation or method results in an infinite solution because both sides are the same.

Learn more about real numbers  here: https://brainly.com/question/13139851

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