Determine the value of y, if x is 2 . y=(16)/(x-6) Answer:

Substitute x in equation: Substitute the value of x into the equation. We are given that x is 2, so we substitute 2 for x in the equation y=(16)/(x-6). y = (16)/(2-6)Perform subtraction in denominator: Perform the subtraction in the denominator. Calculate the value of 2-6. 2 - 6 = -4Divide 16 by result: Divide 16 by the result from Step 2. Now divide 16 by -4 to find the value of y. y = 16 / (-4)Simplify division to find y: Simplify the division to find y. 16 divided by -4 equals -4. y = -4

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Determine the value of
y, if
x is 2 .

y=(16)/(x-6)
Answer:

Determine the value of $y$ , if $x$ is $2$ . $\newline$ $y=\frac{16}{x-6}$ $\newline$ Answer:

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Algebra 1

Powers with decimal and fractional bases

Full solution

Q. Determine the value of

y

, if

x

2

\newline

y=\frac{16}{x-6}

\newline

Answer:

Substitute $x$ in equation: Substitute the value of $x$ into the equation. $\newline$ We are given that $x$ is $2$ , so we substitute $2$ for $x$ in the equation $y=\frac{16}{x-6}$ . $\newline$ $y = \frac{16}{2-6}$
Perform subtraction in denominator: Perform the subtraction in the denominator. $\newline$ Calculate the value of $2-6$ . $\newline$ $2 - 6 = -4$
Divide $16$ by result: Divide $16$ by the result from Step $2$ . $\newline$ Now divide $16$ by $-4$ to find the value of $y$ . $\newline$ $y = \frac{16}{(-4)}$
Simplify division to find $y$ : Simplify the division to find $y$ . $16$ divided by $-4$ equals $-4$ . $y = -4$