Identify Equation: Identify the equation that needs to be solved. The equation given is (x)/(3) = 8. We need to find the value of x. Isolate x: To solve for x, we need to isolate x on one side of the equation. This can be done by multiplying both sides of the equation by 3, which is the denominator of the fraction. Multiply by 3: Multiply both sides of the equation by 3. Doing this, we get 3 * (x)/(3) = 3 * 8. Simplify Equation: Simplify both sides of the equation. On the left side, the 3 in the numerator and the 3 in the denominator cancel each other out, leaving us with x. On the right side, 3 * 8 equals 24. So we have x = 24. Check Solution: Check the solution by substituting the value of x back into the original equation to ensure that it satisfies the equation. (24)/(3) should equal 8. Verify Solution: Calculate (24)/(3) to verify the solution. (24)/(3) = 8, which is true. Therefore, x = 24 is the correct solution.

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Find $x$ . $\frac{x}{3}=8$

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Math Problems

Grade 6

Add, subtract, multiply, or divide two integers

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Q. Find

x

\frac{x}{3}=8

Identify Equation: Identify the equation that needs to be solved. The equation given is $(\frac{x}{3}) = 8$ . We need to find the value of $x$ .
Isolate $x$ : To solve for $x$ , we need to isolate $x$ on one side of the equation. This can be done by multiplying both sides of the equation by $3$ , which is the denominator of the fraction.
Multiply by $3$ : Multiply both sides of the equation by $3$ . Doing this, we get $3 \times \frac{x}{3} = 3 \times 8$ .
Simplify Equation: Simplify both sides of the equation. On the left side, the $3$ in the numerator and the $3$ in the denominator cancel each other out, leaving us with $x$ . On the right side, $3 \times 8$ equals $24$ . So we have $x = 24$ .
Check Solution: Check the solution by substituting the value of $x$ back into the original equation to ensure that it satisfies the equation. $\frac{24}{3}$ should equal $8$ .
Verify Solution: Calculate $(24)/(3)$ to verify the solution. $(24)/(3) = 8$ , which is true. Therefore, $x = 24$ is the correct solution.