wind hits on the rear face of the cylinder and the drag force acting on a rectangle with area A is and v is the relative velocity in the direction of wind (horizantal direction)
so the force on the cylinder is 9869.216N
RTgǐm Length Ts10m culate the Pore t hits cirwlar cylnder ind 1 0 Circulor Cior ylinder is rototi...
ind the Laplace transform of the given function: f(t) = (t − 5)u1(t) − (t − 1)u5(t), where uc(t) denotes the Heaviside function, which is 0 for t<c and 1 for t≥c.
3. Aflu epidemic hits a college community, beginning with 10 cases on day t=0. The rate of growth of the epidemic (i.e. number of new cases per day) is given by the following function: r(0) = 30er where "p" is the number of days since the epidemic began. a. Find the average number of flu cases (Av) in the first 12 days (t=12). b. Find a formula for the total number of cases of flu, N(t), in the first "t"...
(1 point) Find the length of the curver r(t) = i +3t'j + tºk, 0<t</96 L
Find the length of the curve 3 v=ln(1 +t), 0< < 2. 1+ Length
ind the value(s) of k so that Nul(A) + {0}: A= 1-4 4k+8] 8 k 12 [k+ 7 1 1
/** * Returns the sum of "black hits" and "white hits" between the hiddenCode and * guess. A "black hit" indicates a matching symbol in the same position in the * hiddenCode and guess. A "white hit" indicates a matching symbol but different * position in the hiddenCode and guess that is not already accounted for with * other hits. * * Algorithm to determine the total number of hits: * ...
in a time, t. 0 A ball of soft clay (mass, m) hits the floor with speed v and stops. Use momentum considerations to find the average force of the ball on the floor.
t2s points). Let B(t) be Brownian motion and let zu) with drift u0. For any B()+ ut be Brownian motion t 0, let T be the first time Z(t) hits a. a) Show that T, is a random time for Z(t) and for B(t). b) Show P(T, 0o)1. c) Use martingale methods to compute E [e-m] for any θ > 0 r> t2s points). Let B(t) be Brownian motion and let zu) with drift u0. For any B()+ ut be...
Suppose an ETF has a NAV of $12 at t=0 and $12.10 at t=1. At t=0, the fund sells at a premium of 0.5% to NAV; at t=1, the fund sells at a discount of 0.2% to NAV. Further suppose that the ETF paid income of $1.50 per share. The ETF return to an investor who buys at t=0 and sells at t=1 is as follows: At t=0 market price = $ 12 + ($12 * 0.5%) = 12 +...
"ind all solutions to the equation on the interval (0,2) - 2 cos sinx+1=0