Is v = 41 a solution to this equation? 1 = 123/v Choices: (A)yes (B)no

Substitute v in equation: We have the equation 1 = 123/v. We need to check if v = 41 is a solution to this equation. Substitute 41 for v in the equation 1 = 123/v. Equation after substitution: 1 = 123/41Simplify division: Simplify 123/41 to see if it equals 1. 123 divided by 41 equals 3. So, 123/41 = 3Compare results: Compare the simplified result with the left side of the equation. Since 3 does not equal 1, v = 41 is not a solution to the equation 1 = 123/v.

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Is $v = 41$ a solution to this equation? $\newline$ $1 = \frac{123}{v}$ $\newline$ Choices: $\newline$ (A)yes $\newline$ (B)no

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Algebra 1

Does x satisfy the equation?

Full solution

Q. Is

v = 41

a solution to this equation?

\newline

1 = \frac{123}{v}

\newline

Choices:

\newline

(A)yes

\newline

(B)no

Substitute $v$ in equation: We have the equation $1 = \frac{123}{v}$ . We need to check if $v = 41$ is a solution to this equation. $\newline$ Substitute $41$ for $v$ in the equation $1 = \frac{123}{v}$ . $\newline$ Equation after substitution: $1 = \frac{123}{41}$
Simplify division: Simplify $123/41$ to see if it equals $1$ . $\newline$ $123$ divided by $41$ equals $3$ . $\newline$ So, $123/41 = 3$
Compare results: Compare the simplified result with the left side of the equation. $\newline$ Since $3$ does not equal $1$ , $v = 41$ is not a solution to the equation $1 = \frac{123}{v}.$