Chemistry Examples

$F M (rad i o) (rad i a t i o n)$

Step 1

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

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Step 1.1

Move $o$ .

$F M (rad i (o \cdot o)) (rad i a t i n)$

Step 1.2

Multiply $o$ by $o$ .

$F M (rad i o^{2}) (rad i a t i n)$

Step 2

Rewrite using the commutative property of multiplication.

$1 rad i F M o^{2} (rad i a t i n)$

Step 3

Multiply $F$ by $1$ .

$F rad i M o^{2} (rad i a t i n)$

Step 4

Multiply $rad i a t i$ .

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Step 4.1

Raise $i$ to the power of $1$ .

$F rad i M o^{2} (rad a t (i^{1} i) n)$

Step 4.2

Raise $i$ to the power of $1$ .

$F rad i M o^{2} (rad a t (i^{1} i^{1}) n)$

Step 4.3

Use the power rule $a^{m} a^{n} = a^{m + n}$ to combine exponents.

$F rad i M o^{2} (rad a t i^{1 + 1} n)$

Step 4.4

Add $1$ and $1$ .

$F rad i M o^{2} (rad a t i^{2} n)$

Step 5

Rewrite $i^{2}$ as $- 1$ .

$F rad i M o^{2} (rad a t \cdot - 1 n)$

Step 6

Move $- 1$ to the left of $rad a t$ .

$F rad i M o^{2} (- 1 \cdot (rad a t) n)$

Step 7

Rewrite $- 1 (rad a t)$ as $- (rad a t)$ .

$F rad i M o^{2} (- (rad a t) n)$

Step 8

Multiply $F rad i M o^{2} \cdot (- rad a t n)$ .

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Step 8.1

Raise $rad$ to the power of $1$ .

$F i M o^{2} (- ({rad}^{1} rad) a t n)$

Step 8.2

Raise $rad$ to the power of $1$ .

$F i M o^{2} (- ({rad}^{1} {rad}^{1}) a t n)$

Step 8.3

Use the power rule $a^{m} a^{n} = a^{m + n}$ to combine exponents.

$F i M o^{2} (- {rad}^{1 + 1} a t n)$

Step 8.4

Add $1$ and $1$ .

$F i M o^{2} (- {rad}^{2} a t n)$

Step 9

Reorder factors in $F i M o^{2} (- {rad}^{2} a t n)$ .

$- F i M o^{2} a t n {rad}^{2}$