A continuous income stream has an annual rate of flow at time t given by f(t) = 12,000e°.02t (dollars per year). If money is worth 4% compounded continuously, find the function that gives the present value PV from 0 to t years PV(t) = Find the present value of this stream for the next 6 years. (Round your answer to the nearest dollar.)

man wants to have 100000 in 25 years how much does he got to invest if the rate is 6% compounded continuously?

A constant continuous income stream of C dollars will be invested into an account for ten years at a continuous annual interest rate of 7%. The goal is to have $100,000 to help pay for college at the end of the ten years. Find the value of C that will produce a balance of $100,000 at the end of the ten years. Enter your value for C accurate to two digits to the right of the decimal point.

Suppose that P dollars in principal is invested in an account earning 3.4% interest compounded continuously. At the end of 5 yr, the amount in the account has earned $1760.40 in interest. Part: 0 / 2 Part 1 of 2 (a) Find the original principal. Round to the nearest dollar. (Hint: Use the model A = Pert and substitute P+1760.40 for A.) The original principal was approximately 9500 X Part: 1 / 2 Part 2 of 2 (b) Using the original principal from part (a) and the model A = Pet, determine the time required for the investment to reach $11,500. Round to 1 decimal place. Using the original principal from part (a) and the model A = Pe, it will take the investment approximately yr to reach $11,500.