Isn = 3a solution to this equation? 126/n=95 Choices: (A)yes (B)no

Substitute n = 3: We have the equation 126 / n = 95. Let's substitute n = 3 into the equation to see if it holds true. Substitute 3 for n in 126 / n = 95. Equation after substitution: 126 / 3 = 95Simplify 126 / 3: Simplify 126 / 3. 126 / 3 = 42Compare with 95: Compare the result with the right side of the equation. We found that 126 / 3 = 42. We need to check if this is equal to 95. Since 42 is not equal to 95, n = 3 is not a solution to the equation 126 / n = 95.

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Is $n = 3$ a solution to this equation? $\newline$ $\frac{126}{n} = 95$ $\newline$ Choices: $\newline$ (A) yes $\newline$ (B) no

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Algebra 1

Does x satisfy the equation?

Full solution

Q. Is

n = 3

a solution to this equation?

\newline

\frac{126}{n} = 95

\newline

Choices:

\newline

(A) yes

\newline

(B) no

Substitute $n = 3$ : We have the equation $\frac{126}{n} = 95$ . Let's substitute $n = 3$ into the equation to see if it holds true. $\newline$ Substitute $3$ for $n$ in $\frac{126}{n} = 95$ . $\newline$ Equation after substitution: $\frac{126}{3} = 95$
Simplify $126 / 3$ : Simplify $126 / 3$ . $\newline$ $126 / 3 = 42$
Compare with $95$ : Compare the result with the right side of the equation. $\newline$ We found that $126 / 3 = 42$ . We need to check if this is equal to $95$ . $\newline$ Since $42$ is not equal to $95$ , $n = 3$ is not a solution to the equation $126 / n = 95$ .