Given that dwF (daci+ day/ ) whereof-(+)] dL ] = (tºand dys - (-3 t - t t).Find v clue Tomt0 to t -4(A) W = 10(B) w=(CLw =100

If 2w + 4t = 14 and 4w + 5t = 25, what is the value of 2w + 3t ?

(a) the displacement of a particle is given by s - a sin (omega t = kx) , where t is in second and x is in meter. Find the dimensions of omega and k . (b) The velocity of a praticle is given by v = v_(0) e^(-lambda t) , where t is time. Find the dimensions of v_(0) and lambda .

An LR circuit has L = 1.0 H R =20 Omega . It is connected across an emf of 2.0 V at t=0. Find di/dt at (a) t =100ms, (b) t =200 ms and (c ) t = 1.0 s.

An LR circuit has L = 1.0 H R =20 Omega . It is connected across an emf of 2.0 V at t=0 . Find di/dt at (a) t =100ms, (b) t =200 ms and (c )t = 1.0 s .

An LR circuit has L = 1.0 H R =20 Omega . It is connected across an emf of 2.0 V at t=0. Find di/dt at (a) t =100ms, (b) t =200 ms and (c ) t = 1.0 s.

The velocity of a particle is given by v=v_(0) sin omegat , where v_(0) is constant and omega=2pi//T . Find the average velocity in time interval t=0 to t=T//2.

Give expression for average value of a.c. voltage V = V_(0) sin omega t over interval t = 0 to t = (pi)/(omega)

The weight W of a certain stock of fish is given by W = nw, where n is the size of stock and w is the average weight of a fish. If n and w change with time t as n = 2t^(2)+3 and w=t^(2)-t+2 , then the rate of change of W with respect to t at t = 1, is

The weight W of a certain stock of fish is given by W = nw, where n is the size of stock and w is the average weight of a fish. If n and w change with time t as n = 2t^(2)+3 and w=t^(2)-t+2 , then the rate of change of W with respect to t at t = 1, is