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13 Nov 2019
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Find the present value P of a continuous income flow of c(t) dollars per year if P is as shown below, where ti is the time in years and r is the annual interest rate compounded continuously P = | c(t)e-rt dt 0 c(t) = 100,000 + 4000t, r= 596, t1 = 11 Part 1 of 5 The present value P of a continuous income flow of c(t) dollars per year is p = c(t) e-rt dt 0 Since, c(t) = 100,000 + 4000t, r = 5% = 0.05 / 05 , t1 = 11, - Etdt p = | c(t) e-rt dt -0.05 = (100,000 4000t)e = 4000 V 10.05 4000 25+ t)e Part 2 of 5 Let25duNo Response Let u = 25 + t du = No Response 1001 ,-0.05t Let dv=e-0.05t v = | e-0.05t dt =-KNo Response)
Please draw a box around the answers
Find the present value P of a continuous income flow of c(t) dollars per year if P is as shown below, where ti is the time in years and r is the annual interest rate compounded continuously P = | c(t)e-rt dt 0 c(t) = 100,000 + 4000t, r= 596, t1 = 11 Part 1 of 5 The present value P of a continuous income flow of c(t) dollars per year is p = c(t) e-rt dt 0 Since, c(t) = 100,000 + 4000t, r = 5% = 0.05 / 05 , t1 = 11, - Etdt p = | c(t) e-rt dt -0.05 = (100,000 4000t)e = 4000 V 10.05 4000 25+ t)e Part 2 of 5 Let25duNo Response Let u = 25 + t du = No Response 1001 ,-0.05t Let dv=e-0.05t v = | e-0.05t dt =-KNo Response)
Sixta KovacekLv2
20 May 2019