What is 16sin(10o)s^{10}os^{20}os^{40} ?

The solution to 16sin(10o)s^{10}os^{20}os^{40} is 16sin(10o)s^{70}o^2

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simplify 16sin(10o)s^{10}os^{20}os^{40}

simplify

16 sin (10 o) s^{10} o s^{20} o s^{40}

16 sin (10 o) s^{70} o^{2}

Solution steps

16 sin (10 o) s^{10} o s^{20} o s^{40}

Apply exponent rule:

aa = a^{2}

oo = o^{2}

= 16 sin (10 o) s^{10} o^{2} s^{20} s^{40}

Simplify

s^{10} s^{20} s^{40} : s^{70}

= 16 sin (10 o) s^{70} o^{2}

(1 + 2)^{2} (1 - 2)^{2}

7 \cdot 1 0^{- 9}

e^{- l n ∣ 1 + x^{2} ∣}

44.8 \times 1 0^{- 6}

What is 16sin(10o)s^{10}os^{20}os^{40} ?
The solution to 16sin(10o)s^{10}os^{20}os^{40} is 16sin(10o)s^{70}o^2