erweitern x^{sin(pi)}(cos(pi)ln(pi)+(sin(pi))/pi)

Lösung

erweitern

x^{s i n (π)} (cos (π) ln (π) + \frac{sin ( π )}{π})

ln (π) cos (π) x^{s i n (π)} + \frac{sin ( π )}{π} x^{s i n (π)}

Schritte zur Lösung

x^{s i n (π)} (cos (π) ln (π) + \frac{sin ( π )}{π})

= (ln (π) cos (π) + \frac{sin ( π )}{π}) x^{s i n (π)}

Wende das Distributivgesetz an:

a (b + c) = ab + a c

a = x^{s i n (π)}, b = cos (π) ln (π), c = \frac{sin ( π )}{π}

= x^{s i n (π)} cos (π) ln (π) + x^{s i n (π)} \frac{sin ( π )}{π}

= ln (π) cos (π) x^{s i n (π)} + \frac{sin ( π )}{π} x^{s i n (π)}

e x p an d sin (x) (sec (x) + cot (x))

e x p an d \frac{- 2 x ^{3} - 1}{( x ^{3} - 1 ) ^{2}}

e x p an d lo g_{10} (8) x^{2}

e x p an d (2 ln (x)) (2 e^{x} - sin (x))

e x p an d - \frac{8 ( - 3 s ^{2} + 18 s - 11 )}{( s ^{2} - 6 s + 25 ) ^{3}}