erweitern p^{1/5}(p^{4/5}+4p^{9/5})

Lösung

erweitern

p^{\frac{1}{5}} (p^{\frac{4}{5}} + 4 p^{\frac{9}{5}})

p + 4 p^{2}

Schritte zur Lösung

p^{\frac{1}{5}} (p^{\frac{4}{5}} + 4 p^{\frac{9}{5}})

Wende das Distributivgesetz an:

a (b + c) = ab + a c

p^{\frac{1}{5}} (p^{\frac{4}{5}} + 4 p^{\frac{9}{5}}) = p^{\frac{1}{5}} p^{\frac{4}{5}} + p^{\frac{1}{5}} \cdot 4 p^{\frac{9}{5}}

= p^{\frac{1}{5}} p^{\frac{4}{5}} + p^{\frac{1}{5}} \cdot 4 p^{\frac{9}{5}}

p^{\frac{1}{5}} p^{\frac{4}{5}} = p

p^{\frac{1}{5}} \cdot 4 p^{\frac{9}{5}} = 4 p^{2}

= p + 4 p^{2}

s im pl i f y (n + 1) (\frac{n ( 2 n + 1 )}{6} + 1)

e x p an d \frac{10 ( 5 + 1985 )}{49}

s im pl i f y (x^{2} - x) \cdot (x^{2} + x)

s im pl i f y (2 x + 62 x)^{2}

e x p an d \frac{d x}{( x + 3 a ) ( x + 4 a )}