Be able to write (a+bx)n(a + bx)^n(a+bx)n in the form an(1+bxa)na^n\Bigg(1+\dfrac{bx}{a}\Bigg)^nan(1+abx)n and hence expand (a+bx)n(a + bx)^n(a+bx)n.*∣bxa∣<1\Big|\dfrac{bx}{a}\Big| < 1abx<1 when nnn is not a positive integer.Excludes: Proof of convergence.*