There is a real number whose product with every real number equals zero. a. Some has the property that its b. There is a real number a such that the product of a c. There is a real number a with the property that for every real number b,

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter2: Equations And Inequalities
Section2.6: Inequalities
Problem 80E
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Fill in the blank to rewrite the given statement.
There is a real number whose product with every real number
equals zero.
a. Some
has the property that its
b. There is a real number a such that the product
of a
c. There is a real number a with the property that for every real
number b,
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,
Every positive number has a positive square root.
a. All positive numbers_
b. For all positive number e, there is a
for e.
c. For all positive numbers e, there is a positive
number r such that
Transcribed Image Text:Fill in the blank to rewrite the given statement. There is a real number whose product with every real number equals zero. a. Some has the property that its b. There is a real number a such that the product of a c. There is a real number a with the property that for every real number b, 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, Every positive number has a positive square root. a. All positive numbers_ b. For all positive number e, there is a for e. c. For all positive numbers e, there is a positive number r such that
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