x __ __ over R
3 answers
To solve the inequality \( Rx > 10 \) where \( R \) is a positive number, you can divide both sides of the inequality by \( R \):
\[ \frac{Rx}{R} > \frac{10}{R} \]
This simplifies to:
\[ x > \frac{10}{R} \]
So in the context of filling in the blanks:
\( x > \frac{10}{R} \).
This shows the relationship between \( x \) and \( R \). Thus, the inequality solution can be stated as:
\( x \) is greater than \( \frac{10}{R} \) over \( R \).
I apologize for any confusion. Let's clarify the inequality \( Rx > 10 \) and determine the relationship between \( x \) and \( R \).
Given: \[ Rx > 10 \]
Since \( R \) is greater than 0, we can divide both sides by \( R \) without changing the direction of the inequality:
\[ x > \frac{10}{R} \]
To express \( x \) relative to \( R \):
Inserting this into the initial format you requested:
The answer can be expressed as:
\( x > \frac{10}{R} \).
If you want the answer in a fill-in-the-blank format, it can be written as:
\( x > \frac{10}{R} \) over \( R > 0 \).
If there are specific details or formats you’d like to follow, please clarify!
