My new free financial advisor 
Question>> If I have an ARF and withdraw 5% per year, and ARF growth is 0% annualised, when will the ARF be 0? Starting ARF is 157000.
Answer>> If you have an ARF with a 0% annual growth rate and you withdraw 5% of its value each year, you can calculate when the ARF will be depleted by dividing the initial value of the ARF (€157,000) by the annual withdrawal amount (5%).
The formula to calculate the number of years (n) until the ARF is depleted is as follows:
n=PV/W
Where:
n=157,000/0.05
Calculate:
n=3,140,000
With a 0% annual growth rate and a 5% annual withdrawal rate, your ARF will be depleted in approximately 3,140,000 years. In practical terms, this means that the ARF will never be depleted under these conditions.
Please note that this calculation assumes a constant growth rate and withdrawal rate, and it does not take into account factors like inflation, fees, or taxation, which can affect the ARF's longevity in practice.
Question>> If I have an ARF and withdraw 5% per year, and ARF growth is 0% annualised, when will the ARF be 0? Starting ARF is 157000.
Answer>> If you have an ARF with a 0% annual growth rate and you withdraw 5% of its value each year, you can calculate when the ARF will be depleted by dividing the initial value of the ARF (€157,000) by the annual withdrawal amount (5%).
The formula to calculate the number of years (n) until the ARF is depleted is as follows:
n=PV/W
Where:
- n is the number of years until depletion.
- PV is the present value, which is the initial amount in your ARF (€157,000).
- W is the annual withdrawal rate (5% or 0.05 as a decimal).
n=157,000/0.05
Calculate:
n=3,140,000
With a 0% annual growth rate and a 5% annual withdrawal rate, your ARF will be depleted in approximately 3,140,000 years. In practical terms, this means that the ARF will never be depleted under these conditions.
Please note that this calculation assumes a constant growth rate and withdrawal rate, and it does not take into account factors like inflation, fees, or taxation, which can affect the ARF's longevity in practice.
Last edited: