Prove that A" In(a x) = In(a (x +nh)) - "C, In(a(x +(n-1)h))+ "C, In(a (x +(n–2)h))-... +(-1) "C, In(a(x +(n-r)h))+...+(
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Prove that A" In(a x) = In(a (x +nh)) - "C, In(a(x +(n-1)h))+ "C, In(a (x +(n–2)h))-... +(-1) "C, In(a(x +(n-r)h))+...+(
Prove that A" In(a x) = In(a (x +nh)) - "C, In(a(x +(n-1)h))+ "C, In(a (x +(n–2)h))-... +(-1) "C, In(a(x +(n-r)h))+...+(-1) - "C_In(a (x +h))+(-1)" In(a x)
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