Multiply by 3: To solve the inequality (x)/(3) <= 7, we need to isolate x. We can do this by multiplying both sides of the inequality by 3, which is the denominator of the fraction on the left side. Calculation: 3 * (x)/(3) <= 3 * 7Cancel out 3: After multiplying both sides by 3, the 3 on the left side cancels out with the denominator of the fraction, leaving us with x on the left side. Calculation: x <= 3 * 7Multiply by 7: Now we multiply 3 by 7 to find the value that x must be less than or equal to. Calculation: x <= 21Final Solution: The inequality x <= 21 means that x can be any real number less than or equal to 21. This is the solution set for the inequality.

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$\frac{x}{3} \leq 7$

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Grade 7

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\frac{x}{3} \leq 7

Multiply by $3$ : To solve the inequality $(\frac{x}{3}) \leq 7$ , we need to isolate $x$ . We can do this by multiplying both sides of the inequality by $3$ , which is the denominator of the fraction on the left side. $\newline$ Calculation: $3 \times (\frac{x}{3}) \leq 3 \times 7$
Cancel out $3$ : After multiplying both sides by $3$ , the $3$ on the left side cancels out with the denominator of the fraction, leaving us with $x$ on the left side. $\newline$ Calculation: $x \leq 3 \times 7$
Multiply by $7$ : Now we multiply $3$ by $7$ to find the value that $x$ must be less than or equal to. $\newline$ Calculation: $x \leq 21$
Final Solution: The inequality $x \leq 21$ means that $x$ can be any real number less than or equal to $21$ . This is the solution set for the inequality.