suppose the variable x represents students, F(x) means "x is a freshman," and M(x) means "x is a math major." Match the statement in symbols with one of the English statements in this list:
1. Some freshmen are math majors.
2. Every math major is a freshman.
3. No math major is a freshman.
-$$\neg \exists x ( M ( x ) \wedge \neg F ( x ) )$$

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The Answer of suppose the variable x represents students, F(x) means "x is a freshman," and M(x) means "x is a math major." Match the statement in symbols with one of the English statements in this list:
1. Some freshmen are math majors.
2. Every math major is a freshman.
3. No math major is a freshman.
-$$\neg \exists x ( M ( x ) \wedge \neg F ( x ) )$$

Suppose the Variable X Represents Students, F(x) Means "X Is ¬∃x(M(x)∧¬F(x))\neg \exists x ( M ( x ) \wedge \neg F ( x ) )¬∃x(M(x)∧¬F(x))

Suppose the Variable X Represents Students, F(x) Means "X Is $\neg \exists x ( M ( x ) \wedge \neg F ( x ) )$