Chemistry Examples

$0.171 (t s p) (t o) (d r o (p s))$

Step 1

Multiply $t$ by $t$ by adding the exponents.

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Step 1.1

Move $t$ .

$0.171 (t \cdot t s p) o (d r o (p s))$

Step 1.2

Multiply $t$ by $t$ .

$0.171 (t^{2} s p) o (d r o (p s))$

$0.171 (t^{2} s p) o (d r o (p s))$

Step 2

Multiply $s$ by $s$ by adding the exponents.

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Step 2.1

Move $s$ .

$0.171 (t^{2} (s \cdot s) p) o (d r o (p))$

Step 2.2

Multiply $s$ by $s$ .

$0.171 (t^{2} s^{2} p) o (d r o (p))$

$0.171 (t^{2} s^{2} p) o (d r o (p))$

Step 3

Multiply $p$ by $p$ by adding the exponents.

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Step 3.1

Move $p$ .

$0.171 (t^{2} s^{2} (p \cdot p)) o (d r o)$

Step 3.2

Multiply $p$ by $p$ .

$0.171 (t^{2} s^{2} p^{2}) o (d r o)$

$0.171 (t^{2} s^{2} p^{2}) o (d r o)$

Step 4

Multiply $o$ by $o$ by adding the exponents.

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Step 4.1

Move $o$ .

$0.171 (t^{2} s^{2} p^{2}) (o \cdot o) (d r)$

Step 4.2

Multiply $o$ by $o$ .

$0.171 (t^{2} s^{2} p^{2}) o^{2} (d r)$

$0.171 t^{2} s^{2} p^{2} o^{2} d r$

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