QuestionFind the $x$ -coordinate for the line $x=3y-5$ when $y=2$ .

Studdy Solution

STEP 1

Assumptions1. The equation of the line is $x=3y-5$ . We are asked to find the $x$ -coordinate when $y=$

STEP 2

To find the $x$ -coordinate, we need to substitute the given value of $y$ into the equation of the line.
$x =y -5$

STEP 3

Substitute $y=2$ into the equation.
$x =3(2) -5$

STEP 4

olve the equation to find the $x$ -coordinate.
$x =6 -$

STEP 5

Calculate the final value for $x$ .
$x =1$ The $x$ -coordinate when $y=2$ is $1$ .

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QuestionFind the $x$ -coordinate for the line $x=3y-5$ when $y=2$ .

Studdy Solution

STEP 1

Assumptions1. The equation of the line is $x=3y-5$ . We are asked to find the $x$ -coordinate when $y=$

STEP 2

To find the $x$ -coordinate, we need to substitute the given value of $y$ into the equation of the line.
$x =y -5$

STEP 3

Substitute $y=2$ into the equation.
$x =3(2) -5$

STEP 4

olve the equation to find the $x$ -coordinate.
$x =6 -$

STEP 5

Calculate the final value for $x$ .
$x =1$ The $x$ -coordinate when $y=2$ is $1$ .

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QuestionFind the xxx-coordinate for the line x=3y−5x=3y-5x=3y−5 when y=2y=2y=2.

Studdy Solution

STEP 1

Assumptions1. The equation of the line is x=3y−5x=3y-5x=3y−5 . We are asked to find the xxx-coordinate when y=y=y=

STEP 2

To find the xxx-coordinate, we need to substitute the given value of yyy into the equation of the line.x=y−5x =y -5x=y−5

STEP 3

Substitute y=2y=2y=2 into the equation.x=3(2)−5x =3(2) -5x=3(2)−5

STEP 4

olve the equation to find the xxx-coordinate.x=6−x =6 -x=6−

STEP 5

Calculate the final value for xxx.x=1x =1x=1The xxx-coordinate when y=2y=2y=2 is 111.

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QuestionFind the $x$ -coordinate for the line $x=3y-5$ when $y=2$ .

Assumptions1. The equation of the line is $x=3y-5$ . We are asked to find the $x$ -coordinate when $y=$

To find the $x$ -coordinate, we need to substitute the given value of $y$ into the equation of the line.
$x =y -5$

Substitute $y=2$ into the equation.
$x =3(2) -5$

olve the equation to find the $x$ -coordinate.
$x =6 -$

Calculate the final value for $x$ .
$x =1$ The $x$ -coordinate when $y=2$ is $1$ .