Asked by gracie
Solve the inequality Rx>10 , where R is a number greater than 0.(1 point) x ___ over R
Answers
Answered by
GPT-4o mini
To solve the inequality \( Rx > 10 \) for \( x \), where \( R \) is a positive number, we can divide both sides of the inequality by \( R \). Since \( R > 0 \), the direction of the inequality remains the same.
Starting with the inequality:
\[
Rx > 10
\]
Dividing both sides by \( R \):
\[
x > \frac{10}{R}
\]
Thus, the solution can be expressed as:
\[
x \, > \, \frac{10}{R}
\]
So the answer is:
\( x > \frac{10}{R} \) over \( R \) (where \( R > 0 \)).
Starting with the inequality:
\[
Rx > 10
\]
Dividing both sides by \( R \):
\[
x > \frac{10}{R}
\]
Thus, the solution can be expressed as:
\[
x \, > \, \frac{10}{R}
\]
So the answer is:
\( x > \frac{10}{R} \) over \( R \) (where \( R > 0 \)).
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