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A solution set is all the numbers that make a mathematical sentence is called a what?
A solution set makes a mathematical sentence TRUE.
Is empty set a power set?
To me, I believe that a power set is not empty. Here is my thought: ∅ ∊ P(A) where P(A) is the power set and A is the set. This implies: ∅ ⊆ A This means that A = ∅, but ∅ ∉ A. ∅ ∊ A if A = {∅} [It makes sense that ∅ ∊ {∅}]. Then, {∅} ⊆ A, so {∅} ∊ P(A) = {∅, {∅}}. That P(A) is not empty since it contains {∅} and ∅.
What is the solution to a two variable system?
Any ordered pair that makes the set true
What makes 101 greater than 100?
The concept of successor in the definition of the set of integers.
Is any value that makes an equation or inequality true when substituted form the unknown?
No, it is part of the solution set.
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