r(T0 - T3) = [(1 + r(T0 - T1)) * (1 + r(T1 - T2)) * (1 + r(T2 - T3))]1/3 - 1
0.25 = [(1 + 0.08) * (1 + 0.09) * (1 + r(T2 - T3))]1/3 - 1
(1 + 0.25)3 = [1.08 * 1.09 * (1 + r(T2 - T3))]
1.953125 = 1.1772 * (1 + r(T2 - T3))
1 + r(T2 - T3) = 1.953125 / 1.1772
r(T2 - T3) = 1.6591 - 1
r(T2 - T3) = 0.6591, or 65.91%
6. Money moves from time to to time T1 with rate 0.08, from T1 to T2...
1. A black box spews out $100 today and then every year, forever. The risk-free rate is currently 7% per year, and is not expected to change. What is the value of the black box today, before the first $100 are spewed out? 2. What is the value of the box from Q1, if the amount it spews out grows by 5% every year (i.e., it'll be $105 in 1 year, $110.25 in two years, ...)? 3. What is the...
There are two sites s1 and s2 and three transactions T1, T2, T3. The time table is as follows S1 S2 t1: (T1, W, a) (T3,W, b) t2: (T2, R, b) (T1, R, b) t3: (T1, R, a) t4: (T2, R, c) t5: (T3, R, c) Is there any deadlock in this distributed processing? Why?
A rolling ball moves from x1 = 8.8 cm to x2 = -4.6 cm during the time from t1 = 2.9 s to t2 = 6.0 s. What is its average velocity over this time interval?
Suppose that we have 3 periodic real-time tasks: T1(1, 3), T2 (2, 4), and T3(1, 6). Generate the schedule within LCM with EDF scheduling.
rc time constant: At the circuit below detemine the ratio T2/T1 When T1 is the time constant at t=0 when the swith is closed and T2 is the time constant afyer closing the switch. Answer from the book is T2/T1 = 2
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A car moves along a straight street. The car’s initial position at time t1 is given by a position vector x! . The car’s later position vector is x2! at time t2. Suppose x1! = 700 miˆ . and x2! =400miˆ. a. If t2 – t1 = 3.0 seconds, what is the car’s average speed (assuming the car only moved in one direction)? b. What was the car’s average velocity?
Below is a motion diagram for an object that moves along a linear path. The dots represent the position of the object at three subsequent instants, t1, t2, and t3. The vectors v⃗ 21 and v⃗ 32 show the average velocity of the object for the initial time interval, Δt21=t2−t1, and the final time interval, Δt32=t3−t2, respectively. Draw the vector −v→21 and the acceleration vector a⃗ representing the change in average velocity of the object during the total time interval...
Learning Goal: To practice Tactics Box 4.1 Finding the Acceleration Vector.Part A Below is a motion diagram for an object that moves along a curved path. The dots represent the position of the object at three subsequent instants, t1, t2 and t3. The vectors 1 and t show the average velocity of the object for the initial time interval. Δt1=t2-t1, and the final time interval, Δt=t3-t2. Figure 1 of 1 average velocity of the object during the total time interval Δt=t3-t1 Draw the...