Math / Algebra

QuestionMake $x$ the subject of $x-9=r$

Studdy Solution

STEP 1

1. The equation $x - 9 = r$ is a linear equation.
2. We need to solve for $x$ in terms of $r$ .
3. The equation involves basic algebraic operations, specifically addition.

STEP 2

1. Understand the structure of the equation.
2. Isolate the variable $x$ by performing algebraic operations.

STEP 3

The equation $x - 9 = r$ indicates that $x$ is reduced by 9 to yield $r$ .

STEP 4

To isolate $x$ , we need to eliminate the $-9$ from the left side of the equation. We do this by adding 9 to both sides:
$x - 9 + 9 = r + 9$

STEP 5

Simplify both sides of the equation:
$x = r + 9$
Now, $x$ is expressed in terms of $r$ .

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QuestionMake $x$ the subject of $x-9=r$

Studdy Solution

STEP 1

1. The equation $x - 9 = r$ is a linear equation.
2. We need to solve for $x$ in terms of $r$ .
3. The equation involves basic algebraic operations, specifically addition.

STEP 2

1. Understand the structure of the equation.
2. Isolate the variable $x$ by performing algebraic operations.

STEP 3

The equation $x - 9 = r$ indicates that $x$ is reduced by 9 to yield $r$ .

STEP 4

To isolate $x$ , we need to eliminate the $-9$ from the left side of the equation. We do this by adding 9 to both sides:
$x - 9 + 9 = r + 9$

STEP 5

Simplify both sides of the equation:
$x = r + 9$
Now, $x$ is expressed in terms of $r$ .

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QuestionMake xxx the subject of x−9=rx-9=rx−9=r

Studdy Solution

STEP 1

1. The equation x−9=r x - 9 = r x−9=r is a linear equation.2. We need to solve for x x x in terms of r r r.3. The equation involves basic algebraic operations, specifically addition.

STEP 2

1. Understand the structure of the equation.2. Isolate the variable x x x by performing algebraic operations.

STEP 3

The equation x−9=r x - 9 = r x−9=r indicates that x x x is reduced by 9 to yield r r r.

STEP 4

To isolate x x x, we need to eliminate the −9-9−9 from the left side of the equation. We do this by adding 9 to both sides:x−9+9=r+9 x - 9 + 9 = r + 9 x−9+9=r+9

STEP 5

Simplify both sides of the equation:x=r+9 x = r + 9 x=r+9Now, x x x is expressed in terms of r r r.

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QuestionMake $x$ the subject of $x-9=r$

1. The equation $x - 9 = r$ is a linear equation.
2. We need to solve for $x$ in terms of $r$ .
3. The equation involves basic algebraic operations, specifically addition.

1. Understand the structure of the equation.
2. Isolate the variable $x$ by performing algebraic operations.

The equation $x - 9 = r$ indicates that $x$ is reduced by 9 to yield $r$ .

To isolate $x$ , we need to eliminate the $-9$ from the left side of the equation. We do this by adding 9 to both sides:
$x - 9 + 9 = r + 9$

Simplify both sides of the equation:
$x = r + 9$
Now, $x$ is expressed in terms of $r$ .