Basic Math Examples

$3 j - (2 k - (5 h - (3 j + k)))$

Step 1

Simplify each term.

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Step 1.1

Simplify each term.

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Step 1.1.1

Simplify each term.

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Step 1.1.1.1

Apply the distributive property.

$3 j - (2 k - (5 h - (3 j) - k))$

Step 1.1.1.2

Multiply $3$ by $- 1$ .

$3 j - (2 k - (5 h - 3 j - k))$

$3 j - (2 k - (5 h - 3 j - k))$

Step 1.1.2

Apply the distributive property.

$3 j - (2 k - (5 h) - (- 3 j) - - k)$

Step 1.1.3

Simplify.

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Step 1.1.3.1

Multiply $5$ by $- 1$ .

$3 j - (2 k - 5 h - (- 3 j) - - k)$

Step 1.1.3.2

Multiply $- 3$ by $- 1$ .

$3 j - (2 k - 5 h + 3 j - - k)$

Step 1.1.3.3

Multiply $- - k$ .

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Step 1.1.3.3.1

Multiply $- 1$ by $- 1$ .

$3 j - (2 k - 5 h + 3 j + 1 k)$

Step 1.1.3.3.2

Multiply $k$ by $1$ .

$3 j - (2 k - 5 h + 3 j + k)$

$3 j - (2 k - 5 h + 3 j + k)$

$3 j - (2 k - 5 h + 3 j + k)$

$3 j - (2 k - 5 h + 3 j + k)$

Step 1.2

Add $2 k$ and $k$ .

$3 j - (- 5 h + 3 j + 3 k)$

Step 1.3

Apply the distributive property.

$3 j - (- 5 h) - (3 j) - (3 k)$

Step 1.4

Simplify.

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Step 1.4.1

Multiply $- 5$ by $- 1$ .

$3 j + 5 h - (3 j) - (3 k)$

Step 1.4.2

Multiply $3$ by $- 1$ .

$3 j + 5 h - 3 j - (3 k)$

Step 1.4.3

Multiply $3$ by $- 1$ .

$3 j + 5 h - 3 j - 3 k$

$3 j + 5 h - 3 j - 3 k$

$3 j + 5 h - 3 j - 3 k$

Step 2

Combine the opposite terms in $3 j + 5 h - 3 j - 3 k$ .

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Step 2.1

Subtract $3 j$ from $3 j$ .

$5 h + 0 - 3 k$

Step 2.2

Add $5 h$ and $0$ .

$5 h - 3 k$

$5 h - 3 k$

$[\begin{array}{c} x^{2} & \frac{1}{2} \\ \sqrt{π} & \int x d x \end{array}]$