What is sqrt(4pi-pi^2)*sqrt(2pi) ?

The solution to sqrt(4pi-pi^2)*sqrt(2pi) is sqrt(-2pi^3+8pi^2)

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simplify sqrt(4pi-pi^2)*sqrt(2pi)

simplify

4 π - π^{2} \cdot 2 π

- 2 π^{3} + 8 π^{2}

Decimal Notation

4.11634 \dots

Solution steps

4 π - π^{2} 2 π

Apply radical rule:

a b = a \cdot b

- π^{2} + 4 π 2 π = 2 π (- π^{2} + 4 π)

= 2 π (- π^{2} + 4 π)

(4 π - π^{2}) \cdot 2 π = 8 π^{2} - 2 π^{3}

= 8 π^{2} - 2 π^{3}

(a)^{r}

18559 \cdot (1.0225)^{- 30}

e^{- 2 l n ∣ 20 - t ∣}

(x + y) e^{- (x^{2} + y^{2})}

R (0) e^{- k (3.3)}

What is sqrt(4pi-pi^2)*sqrt(2pi) ?
The solution to sqrt(4pi-pi^2)*sqrt(2pi) is sqrt(-2pi^3+8pi^2)