Trigonometría Ejemplos

$6 \sin (x) \cos^{3} (x) + 6 \sin^{3} (x) \cos (x)$

Step 1

Factoriza $6 \sin (x) \cos (x)$ de $6 \sin (x) \cos^{3} (x) + 6 \sin^{3} (x) \cos (x)$ .

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Factoriza $6 \sin (x) \cos (x)$ de $6 \sin (x) \cos^{3} (x)$ .

$6 \sin (x) \cos (x) (\cos^{2} (x)) + 6 \sin^{3} (x) \cos (x)$

Factoriza $6 \sin (x) \cos (x)$ de $6 \sin^{3} (x) \cos (x)$ .

$6 \sin (x) \cos (x) (\cos^{2} (x)) + 6 \sin (x) \cos (x) (\sin^{2} (x))$

Factoriza $6 \sin (x) \cos (x)$ de $6 \sin (x) \cos (x) (\cos^{2} (x)) + 6 \sin (x) \cos (x) (\sin^{2} (x))$ .

$6 \sin (x) \cos (x) (\cos^{2} (x) + \sin^{2} (x))$

Step 2

Reorganiza los términos.

$6 \sin (x) \cos (x) (\sin^{2} (x) + \cos^{2} (x))$

Step 3

Aplica la identidad pitagórica.

$6 \sin (x) \cos (x) \cdot 1$

Step 4

Multiplica $6$ por $1$ .

$6 \sin (x) \cos (x)$