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Withdraw funds with penalty or bear high management fees for 10 years?
Here's the purely mathematical answer for which fees hurt more. You say taking the money out has an immediate cost of $60,000. We need to calculate the present value of the future fees and compare it against that number. Let's assume that the investment will grow at the same rate either with or without the broker. That's actually a bit generous to the broker, since they're probably investing it in funds that in turn charge unjustifiable fees. We can calculate the present cost of the fees by calculating the difference between: As it turns out, this number doesn't depend on how much we should expect to get as investment returns. Doing the math, the fees cost: 220000 - 220000 * (1-0.015)^40 = $99809 That is, the cost of the fees is comparable to paying nearly $100,000 right now. Nearly half the investment! If there are no other options, I strongly recommend taking the one-time hit and investing elsewhere, preferably in low-cost index funds. Details of the derivation. For simplicity, assume that both fees and growth compound continuously. (The growth does compound continuously. We don't know about the fees, but in any case the distinction isn't very significant.) Fees occur at a (continuous) rate of rf = ln((1-0.015)^4) (which is negative), and growth occurs at rate rg. The OPs current principal is P, and the present value of the fees over time is F. We therefore have the equation P e^((rg+rf)t) = (P-F) e^(rg t) Solving for F, we notice that the e^rg*t components cancel, and we obtain F = P - P e^(rf t) = P - P e^(ln((1-0.015)^4) t) = P - P (1-0.015)^(4t)