What is expand n(((4-pi)θ}{4n}+\frac{piθ)/4) ?

The solution to expand n(((4-pi)θ}{4n}+\frac{piθ)/4) is θ-(piθ)/4+(pinθ)/4

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expand n(((4-pi)θ}{4n}+\frac{piθ)/4)

expand

n (\frac{( 4 - π ) θ}{4 n} + \frac{π θ}{4})

θ - \frac{π θ}{4} + \frac{πn θ}{4}

Solution steps

n (\frac{( 4 - π ) θ}{4 n} + \frac{π θ}{4})

Apply the distributive law:

a (b + c) = ab + a c

a = n, b = \frac{( 4 - π ) θ}{4 n}, c = \frac{π θ}{4}

= n \frac{( 4 - π ) θ}{4 n} + n \frac{π θ}{4}

Simplify

n \frac{( 4 - π ) θ}{4 n} + n \frac{π θ}{4} : θ - \frac{π θ}{4} + \frac{πn θ}{4}

= θ - \frac{π θ}{4} + \frac{πn θ}{4}

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y sin (x) + x y cos (x) d x + (x sin (x) + 1) d y

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What is expand n(((4-pi)θ}{4n}+\frac{piθ)/4) ?
The solution to expand n(((4-pi)θ}{4n}+\frac{piθ)/4) is θ-(piθ)/4+(pinθ)/4