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solve for u. \\(\\frac{u}{10} \\geq 2\\)

Question

solve for u.
\\(\frac{u}{10} \geq 2\\)

Explanation:

Step1: Multiply both sides by 10

To solve for \( u \) in the inequality \( \frac{u}{10} \geq 2 \), we multiply both sides of the inequality by 10. This is a valid operation because multiplying both sides of an inequality by a positive number (10 is positive) does not change the direction of the inequality. So we have:
\( \frac{u}{10} \times 10 \geq 2 \times 10 \)

Step2: Simplify both sides

Simplifying the left - hand side, \( \frac{u}{10}\times10 = u \). Simplifying the right - hand side, \( 2\times10=20 \). So we get \( u\geq20 \)

Answer:

\( u\geq20 \)