What is expand pi(32sqrt(2)-(224sqrt(2))/(15)) ?

The solution to expand pi(32sqrt(2)-(224sqrt(2))/(15)) is 32sqrt(2)pi-(224sqrt(2)pi)/(15)

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expand pi(32sqrt(2)-(224sqrt(2))/(15))

expand

π (322 - \frac{224 2}{15})

322 π - \frac{224 2 π}{15}

Solution steps

π (322 - \frac{224 2}{15})

Apply the distributive law:

a (b - c) = ab - a c

a = π, b = 322, c = \frac{224 2}{15}

= π 322 - π \frac{224 2}{15}

= 322 π - π \frac{224 2}{15}

Multiply

π \frac{224 2}{15} : \frac{224 2 π}{15}

= 322 π - \frac{224 2 π}{15}

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(x - \frac{1}{x}) sin (θ)

(x - h)^{2} + (y - k)^{2} + (z - l)^{2^{^{'}}}

What is expand pi(32sqrt(2)-(224sqrt(2))/(15)) ?
The solution to expand pi(32sqrt(2)-(224sqrt(2))/(15)) is 32sqrt(2)pi-(224sqrt(2)pi)/(15)