Ask your own question, for FREE!
Mathematics 19 Online
OpenStudy (anonymous):

Two seconds after being projected from ground level, a projectile is displace 40mhorizontally and 53mvertically above its launching point. What are the (a)horizontal and (b)vertical components of the initial velocity of the projectile? (c)At the instant when the projectile achieves its maximum height above ground level, how far is it displace horizontally from the launch point.

OpenStudy (anonymous):

horizontal displacement is constant, vertical is dependant on r(t)=vt-5t^2 (s=s'+ at 2 secs we get r(2)=2v-5*4=53 v=(53+20)/2 v=36.5m/s this is the vertical component horizontally we get that r(t)=vt r(2)=2v=40 v=20m/s to solve the last you could either apply x(axis) or the derivative

OpenStudy (anonymous):

d/dt r(t) = v-10t 36.5-10t=0 t=3.65

OpenStudy (anonymous):

horizontal its 26.5m/s

OpenStudy (anonymous):

sorry i mean vertical lol

OpenStudy (anonymous):

dunno man.. i still think it is 36.5 r(2)=v*2-5*4=53 53=2*v-20 2v=73 v=36.5

OpenStudy (anonymous):

this is more of a physics question

OpenStudy (anonymous):

oh, to the one with the question, anything u did not understand feel free to ask dude!

OpenStudy (anonymous):

isn't it 53m/2s 26.5/s

OpenStudy (anonymous):

forgot to add the deacceleration! gravity influencing over the vertical speed

OpenStudy (anonymous):

so v=v0+at 0=26.5-9.8t t=2.7s

OpenStudy (anonymous):

its asking to find the velocity which is the displacement

OpenStudy (anonymous):

u using the constant motion formula, but the projectile is submitted to gravity

OpenStudy (anonymous):

so acceleration of gravity only affects y when your looking for the y value?

OpenStudy (anonymous):

so when do you use v=v0+at and when do you use x-xo=v0t+1/2at^2?

OpenStudy (anonymous):

|dw:1333234262419:dw| vertical: r(t)=r0+v0*t-1/2*g*t^2 horizontal: r(t)=r0+v0*t

Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!
Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!