Answer:

The another number will be [tex]-(\frac{97}{33})[/tex]

Step-by-step explanation:

Let us consider one rational number be x and another rational number given is [tex]-(\frac{22}{97})[/tex]

The product of two rational numbers is [tex]\frac{198}{297} .[/tex]

So,

     [tex]-(\frac{22}{97})\cdot x=\frac{198}{297} \\ \\ \frac{-22x}{97}=\frac{198}{297}[/tex]

By cross multiplication,

           [tex]-22x \cdot297=97 \cdot 198\\ \\ (-22 \cdot 297)x=97 \cdot 198\\ \\ x=\frac{97 \cdot 198}{-22 \cdot 297} =-(\frac{97 \cdot 9}{297})=-(\frac{97}{33})[/tex]

Answer:

The product of two rational numbers is 198/297 if one of the number is 22/-97 find the other. solution

Step-by-step explanation:

2.93939394 change this into fraction