suppose the variable x represents students and y represents courses, and: $M ( y ) : y$ is a math course $\quad F ( x ) : x$ is a freshman $B ( x ) : x$ is a full-time student $\quad T ( x , y ) : x$ is taking $y$. Write the statement in good English without using variables in your answers.
-$$\forall x \exists y [ ( B ( x ) \wedge F ( x ) ) \rightarrow ( M ( y ) \wedge T ( x , y ) ) ]$$

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The Answer of suppose the variable x represents students and y represents courses, and: $M ( y ) : y$ is a math course $\quad F ( x ) : x$ is a freshman $B ( x ) : x$ is a full-time student $\quad T ( x , y ) : x$ is taking $y$. Write the statement in good English without using variables in your answers.
-$$\forall x \exists y [ ( B ( x ) \wedge F ( x ) ) \rightarrow ( M ( y ) \wedge T ( x , y ) ) ]$$

Suppose the Variable X Represents Students and Y Represents Courses M(y):yM ( y ) : yM(y):y

Suppose the Variable X Represents Students and Y Represents Courses $M ( y ) : y$