Which of the below statements are false: Mention all that apply in ascending ord...
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Which of the below statements are false: Mention all that apply in ascending order (1, 2 ...etc)
- For every pair of real numbers x, y; √(x+y) = √x + √y
- There exists a real number x such that x2 < x
- Every real number is an integer
- There exists a natural number x such that x2 = 2
- ∃ x ∈ R s.t. ∀ y ∈ R s.t. x + y = y
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