1) Fill in the blanks to rewrite the given statement without changing the meaning. For all equations E, if E is quadratic then E has at most two real solutions. a) All quadratic equations . b) Every quadratic equation . c) If an equation is quadratic, then it . d) If E , then E . e) For all quadratic equations E, .

Answer and the Step-by-step explanation:

For all equations E, if E is quadratic then E has at most two real solutions.

a) All quadratic equations **have at most two real solutions**

b) Every quadratic equation, E, **has at most two real solutions**

c) If an equation is quadratic, then it **has at most two real solutions**

d) If E **is a quadratic equation**, then E **has at most two real solutions**

e) For all quadratic equations E, **E has at most two real solutions**.

stops on an even number.