The investment will take approximately 10.63 years to double in value with continuous compounding. To find out how long it takes for an investment to double in value with continuous compounding, we can use the formula: t = (ln(2)) / r Where t is the time in years, ln(2) is the natural logarithm of 2, and r is the interest rate (in decimal form). For this question, we have an interest rate of 6.5% per year, so r = 0.065. Plugging that into the formula, we get: t = (ln(2)) / 0.065 ≈ 10.63 years Therefore, it will take approximately 10.63 years for the investment to double in value with continuous compounding. #SPJ11Final answer:
Explanation:
Learn more about Continuous Compound Interest here:
how long will it take for an investment of $2000 to double in value if the interest rate is 6.5% per year, - brainly.com (2024)
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