Respuesta :
There're a lot of many irrational that meet the requirement. For example:
[tex]11/ \pi * \pi /7[/tex] where[tex]11/ \pi [/tex] and [tex] \pi /7[/tex] represent irrational numbers
Cancel [tex] \pi [/tex] out to get
11/7
[tex] \sqrt{2} * \sqrt{2}= \sqrt{4} =2=2/1[/tex] where[tex] \sqrt{2} [/tex] is known as irrational number. As a result, these are some examples of how an irrational number times another irrational number to get rational. Hope it help!
[tex]11/ \pi * \pi /7[/tex] where[tex]11/ \pi [/tex] and [tex] \pi /7[/tex] represent irrational numbers
Cancel [tex] \pi [/tex] out to get
11/7
[tex] \sqrt{2} * \sqrt{2}= \sqrt{4} =2=2/1[/tex] where[tex] \sqrt{2} [/tex] is known as irrational number. As a result, these are some examples of how an irrational number times another irrational number to get rational. Hope it help!
Answer:
Which expression will equal a rational product even though it is multiplying an irrational number times another irrational number?
A
