The statement ∀x∃y(x² = y) is true for all real numbers, as for each real number x, there exists a real number y such that x² = y.
The statement ∀x∃y(x² = y) is true as explained below:
For every real number x, there exists a real number y such that x² = y.
For example:
If x = 2, then y = 4 because 2² = 4.
If x = -3, then y = 9 because (-3)² = 9.
Since you can always find a real number y that satisfies the equation x² = y for any real number x, the statement is true for all real numbers in its domain.
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The statement is true. If x and y are both real numbers, the statement is:
"for every x, there exist y such that "
This is true, because you can pick any real number, square it, and obtain another real number, y. The relation is not surjective, i.e. we will not use all possible values for y, but it doesn't matter. The statement is only asking to find a value for x^2, which we can always do.
Answer:
x has no real solution
Step-by-step explanation:
Our equation is qudratic equation so the method we will follow to solve it is using the dicriminant :
Answer:
30%
Step-by-step explanation:
2) three and twenty-five hundreds
3) twenty-five and one-tenth
4) fifty-two and seventy-six hundred
5) eight hundred seventy-two and one tenths
Step-by-step explanation:
1 544.4
2. 3.025
3. 25.1
4. 52.076
5. 872.1
for your information
1 tenth is equal to 0.1
1 hundredth is equal to 0.01
1 thousandth is equal to 0.001
Answer:
C.
Step-by-step explanation:
Half of the students like football.
The students would prefer to play sports over going to school.
None of the students like tennis.
Answer:
C. The students would prefer to play sports over going to school
Step-by-step explanation:
Hope this helps :)
can u brainlist
Answer:
$0.00
Step-by-step explanation:
$20.00-$20.00=$0.00