What is sqrt(sin(x))*sqrt(1-sin(x)) ?

The solution to sqrt(sin(x))*sqrt(1-sin(x)) is sqrt(sin(x)(-sin(x)+1))

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simplify sqrt(sin(x))*sqrt(1-sin(x))

simplify

sin (x) \cdot 1 - sin (x)

sin (x) (- sin (x) + 1)

Solution steps

sin (x) 1 - sin (x)

Apply radical rule:

a b = a \cdot b,

assuming

a \geq 0, b \geq 0

sin (x) - sin (x) + 1 = sin (x) (- sin (x) + 1)

= sin (x) (- sin (x) + 1)

(1.1 \cdot 1 0^{- 4}) (1.48 \cdot 1 0^{6})

1.6831 \cdot (1 0^{8})^{- 0.0323}

40 \cdot 1 0^{- 6} (15.5)

- 40 e^{- 5 \cdot 3}

9.09 \cdot 1 0^{- 4}

What is sqrt(sin(x))*sqrt(1-sin(x)) ?
The solution to sqrt(sin(x))*sqrt(1-sin(x)) is sqrt(sin(x)(-sin(x)+1))