Solve Car Chase Question: 110 km/h and 170 km/h

  • Thread starter anglum
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In summary: The Position of the Speederi know the distance the 2 travel is equalso for the speeder d = 110/tand for the cop car i should use what formula so that i can relate them to d=d so that 11/t = the distance formula for the cop carwhat should my next steps be?? please help mecan someone point me in thee right direction so i can start tryin to solve this the correct wayI recommend first find out the distance between the two cars, when the cop car has reached 170km/hr...
  • #36
ok so can i move onto the next problem i have...

a ball is thrown at an angle of 50degrees at 17m/s ,,,, how long does it take to reach its maximum height??
 
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  • #37
anglum said:
ok so can i move onto the next problem i have...

a ball is thrown at an angle of 50degrees at 17m/s ,,,, how long does it take to reach its maximum height??

What is its vertical velocity at its maximum height?
 
  • #38
im not sure what that is... these are my toughest problems
 
  • #39
anglum said:
im not sure what that is... these are my toughest problems

At the max. height, the vertical velocity is 0. What is the initial vertical velocity?
 
  • #40
the initial velocity is 17m/s but its at a 50 degree angle so what would its vertical velocity be
 
  • #41
anglum said:
the initial velocity is 17m/s but its at a 50 degree angle so what would its vertical velocity be

17sin(50)
 
  • #42
ok so the vertical velocity is 13.022m/s? so then i can plug that into the

Vf= Vi - AT

and solve for T and that is the time to reach its vertical max?
 
  • #43
this question has 2 more parts

this ball is shot by a person at a height of 2.626m and goes thru a hoop 3.048m high

what is the distance of the shot... and how long does it take to reach the hoop?

again its shot at 17m/s at angle of 50 degrees
 
  • #44
What is the vertical displacement of the ball?

Use d = (vsin(theta))*t + (1/2)(-g)t^2 to find the time...

Then find the horizontal distance using vcos(theta)*t
 
  • #45
what the heck is vsin? theta? -g?

the vertical displacement is .422 meters correct?
 
  • #46
anglum said:
what the heck is vsin? theta? -g?

the vertical displacement is .422 meters correct?

Yes. Try to use the equation d = v1*t + (1/2)at^2 in the vertical direction... that's the equation I gave you v = 17. theta = 50. g = 9.8
 
  • #47
but i don't know what d or t are so how do i solve for that?
 
  • #48
anglum said:
but i don't know what d or t are so how do i solve for that?

d=0.422. solve for t.
 
  • #49
but that won't be the answer for how long it takes the ball to travel the horizontal distance to the hoop... the hoop is x away from the person... how can i solve how long it takes to reach the hoop without knowing how far the hoop is from teh person?
 
  • #50
anglum said:
but that won't be the answer for how long it takes the ball to travel the horizontal distance to the hoop...

it is the same time.

the hoop is x away from the person... how can i solve how long it takes to reach the hoop without knowing how far the hoop is from teh person?

It is the same time. 17cos(50)*t gives the horizontal distance.
 
  • #51
ok so if i solve for t on that last equation u gave me...

.422= 17sin50 (t) = .5(-9.8)t squared

.422 = 13.022t + -4.9t squared

and then i get stuck in solving for t
 
  • #52
as u can tell my algebra is strugglin tonite
 
  • #53
anglum said:
ok so if i solve for t on that last equation u gave me...

.422= 17sin50 (t) = .5(-9.8)t squared

.422 = 13.022t + -4.9t squared

and then i get stuck in solving for t

use the quadratic equation.
 
  • #54
god i feel so dumb right now ... how do i use the quadratic equation to solve that

this is bad ... and I am so sorry
 
  • #55
anglum said:
as u can tell my algebra is strugglin tonite

no prob.
 
  • #56
i can't even function as to the quadratic equation solving that for me...
 
  • #57
anglum said:
god i feel so dumb right now ... how do i use the quadratic equation to solve that

this is bad ... and I am so sorry

that's ok. have a look at the quadratic formula here:

http://en.wikipedia.org/wiki/Quadratic_formula#Quadratic_formula

First arrange the equation in the correct form:

4.9t^2 -13.022t +0.422 = 0

now try to apply the quadratic formula using the formula in the link.
 
  • #58
t = 2.62?
 
  • #59
anglum said:
t = 2.62?

yes. looks right.
 
  • #60
so then for the horizontal distance it is just 17 cos 50 (2.62)?
 
  • #61
anglum said:
so then for the horizontal distance it is just 17 cos 50 (2.62)?

yes.
 
  • #62
ok 2 more problems if u don't mind?

#1

a rotating cylinder 10 miles long and 4.9 miles in radius is in space...

acceleration of gravity is 9.8m/s squared

what angular speed must the cylinder have so that the centripetal acceleration at its surface equals the free fall acceleration on earth?
 
  • #63
ok i got that problem on my own actually WOOO HOOO

now the 2nd problem if u don't mind
 
  • #64
014 (part 1 of 2) 10 points
The speed of a point on a rotating turntable,
which is 0.131 m from the center, changes at a
constant rate from rest to 0.958 m/s in 1.95 s.
At t1 = 1.6 s, find the magnitude of the
tangential acceleration. Answer in units of
m/s2.
015 (part 2 of 2) 10 points
At t1 = 1.6 s, ¯find the magnitude of the total
acceleration of the point. Answer in units of
m/s2.
 
Last edited:
  • #65
learning these are my last 2 problems ... sorry to keep bothering you
 
  • #66
anglum said:
014 (part 1 of 2) 10 points
The speed of a point on a rotating turntable,
which is 0.131 m from the center, changes at a
constant rate from rest to 0.958 m/s in 1.95 s.
At t1 = 1.6 s, find the magnitude of the
tangential acceleration. Answer in units of
m/s2.

This is just the change in velocity divided by time. ie 0.958/1.95.

015 (part 2 of 2) 10 points
At t1 = 1.6 s, ¯find the magnitude of the total
acceleration of the point. Answer in units of
m/s2.

What is the centripetal acceleration?
 
  • #67
anglum said:
ok 2 more problems if u don't mind?

#1

a rotating cylinder 10 miles long and 4.9 miles in radius is in space...

acceleration of gravity is 9.8m/s squared

what angular speed must the cylinder have so that the centripetal acceleration at its surface equals the free fall acceleration on earth?

use centripetal acceleration = v^2/r. At a radius r, v = rw.
 

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