V=(4pi^2R^3)/(T^2)

Lösung

V = \frac{4 π ^{2} R ^{3}}{T ^{2}}

T = \frac{2 π R R}{V}, T = - \frac{2 π R R}{V}; V \neq = 0

Schritte zur Lösung

V = \frac{4 π ^{2} R ^{3}}{T ^{2}}

Multipliziere beide Seiten mit

T^{2}

V T^{2} = 4 π^{2} R^{3}

Löse

V T^{2} = 4 π^{2} R^{3} : T = \frac{2 π R R}{V}, T = - \frac{2 π R R}{V}; V \neq = 0

T = \frac{2 π R R}{V}, T = - \frac{2 π R R}{V}; V \neq = 0

so l v e f or x, f = \frac{k}{x + 1} + 2

\frac{x ^{2}}{x + 160} = 80

\frac{3}{x} + \frac{4}{x + 1} = 2

\frac{9 y - 12 + 7}{y} = 0

\frac{4}{t - 3} = \frac{3}{t - 4}