What is sqrt(2sin(x)+1)*sqrt(2sin(x)-1) ?

The solution to sqrt(2sin(x)+1)*sqrt(2sin(x)-1) is sqrt((2sin(x)+1)(2sin(x)-1))

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simplify sqrt(2sin(x)+1)*sqrt(2sin(x)-1)

simplify

2 sin (x) + 1 \cdot 2 sin (x) - 1

(2 sin (x) + 1) (2 sin (x) - 1)

Solution steps

2 sin (x) + 1 2 sin (x) - 1

Apply radical rule:

a b = a \cdot b,

assuming

a \geq 0, b \geq 0

2 sin (x) + 1 2 sin (x) - 1 = (2 sin (x) + 1) (2 sin (x) - 1)

= (2 sin (x) + 1) (2 sin (x) - 1)

4.5 \cdot 1 0^{- 2}

6.67 e^{- 11}

\frac{- 448}{- 64}

4.7 \times 1 0^{- 3}

\frac{e ^{- 2 x}}{e ^{- 2 x}}

What is sqrt(2sin(x)+1)*sqrt(2sin(x)-1) ?
The solution to sqrt(2sin(x)+1)*sqrt(2sin(x)-1) is sqrt((2sin(x)+1)(2sin(x)-1))