erweitern ((t^2(c^2-v^2)))/(c^2)

Lösung

erweitern

\frac{( t ^{2} ( c ^{2} - v ^{2} ) )}{c ^{2}}

t^{2} - \frac{t ^{2} v ^{2}}{c ^{2}}

Schritte zur Lösung

\frac{t ^{2} ( c ^{2} - v ^{2} )}{c ^{2}}

Multipliziere aus

t^{2} (c^{2} - v^{2}) : c^{2} t^{2} - t^{2} v^{2}

= \frac{c ^{2} t ^{2} - t ^{2} v ^{2}}{c ^{2}}

Wende Bruchregel an:

\frac{a \pm b}{c} = \frac{a}{c} \pm \frac{b}{c}

\frac{c ^{2} t ^{2} - t ^{2} v ^{2}}{c ^{2}} = \frac{c ^{2} t ^{2}}{c ^{2}} - \frac{t ^{2} v ^{2}}{c ^{2}}

= \frac{c ^{2} t ^{2}}{c ^{2}} - \frac{t ^{2} v ^{2}}{c ^{2}}

Streiche

\frac{c ^{2} t ^{2}}{c ^{2}} : t^{2}

= t^{2} - \frac{t ^{2} v ^{2}}{c ^{2}}

e x p an d U (t - 3) e^{t - 3} cos (π t)

e x p an d 2 π (\frac{9 π}{4} - 12)

e x p an d 3 (x - 4 = - 1 - (3 x - 1))

e x p an d e^{e^{(1 + x)^{2}}}

e x p an d (1 - x^{3}) (e^{0.05 x})