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Natural Science Forum / Physics / General Physics / July 2008



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An easy trajectory problem (or is it) ?

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When You Need to Tell Someone - 12 Jul 2008 01:44 GMT
If a bullet is fired at a 20 degree angle and lands 750 yards away.
How far would it have traveled if it was fired at a 45 degree angle?
(please ignore wind, humidity, temperature, air pressure, friction,
spin.... etc.)
Androcles - 12 Jul 2008 06:52 GMT
| If a bullet is fired at a 20 degree angle and lands 750 yards away.
| How far would it have traveled if it was fired at a 45 degree angle?
| (please ignore wind, humidity, temperature, air pressure, friction,
| spin.... etc.)

Insufficient data. Velocity unknown, angle unknown, height unknown.
(20 degrees from vertical is 70 degrees from horizontal)
You've shot yourself in the foot at 20 degrees from vertical because
you fired from the hip.
When You Need to Tell Someone - 13 Jul 2008 04:20 GMT
> | If a bullet is fired at a 20 degree angle and lands 750 yards away.
> | How far would it have traveled if it was fired at a 45 degree angle?
[quoted text clipped - 5 lines]
> You've shot yourself in the foot at 20 degrees from vertical because
> you fired from the hip.

Insufficient answer. Velocity can be determined from the angle and
range. Angle was stated (20 degrees - from the HORIZONTAL, not
VERTICAL). Height can be determined from the velocity and the angle.
Androcles - 13 Jul 2008 11:07 GMT
On Jul 12, 1:52 am, "Androcles" <Headmas...@Hogwarts.physics> wrote:
> "When You Need to Tell Someone" <photogra...@yahoo.com> wrote in
> messagenews:ed589d64-79f3-40e3-8190-c941fd060317@p25g2000hsf.googlegroups.com...
[quoted text clipped - 7 lines]
> You've shot yourself in the foot at 20 degrees from vertical because
> you fired from the hip.

Insufficient answer. Velocity can be determined from the angle and
range. Angle was stated (20 degrees - from the HORIZONTAL, not
VERTICAL).
-------------------------------------------------------------------------------------

To travel 750 yards with an initial upward trajectory the bullet would
be low velocity from an air rifle or pop gun and follow a markedly
curved path as it fell under gravity.
To travel 750 yards with an intial downward trajectory the bullet
would be high velocity fired from a rifle in a building and have an
*almost* straight line path.

Insufficienct data, angle not known.
=============================================
nuny@bid.nes - 12 Jul 2008 19:30 GMT
On Jul 11, 5:44 pm, When You Need to Tell Someone
<photogra...@yahoo.com> wrote:
> If a bullet is fired at a 20 degree angle and lands 750 yards away.
> How far would it have traveled if it was fired at a 45 degree angle?
> (please ignore wind, humidity, temperature, air pressure, friction,
> spin.... etc.)

 Obvious homework question.

 Some hints: "parabola" "muzzle energy" "mgh".

 If you cannot Google your answer using those hints, consider a
career in management.

 Mark L. Fergerson
When You Need to Tell Someone - 13 Jul 2008 04:17 GMT
On Jul 12, 2:30 pm, "n...@bid.nes" <Alien8...@gmail.com> wrote:
> On Jul 11, 5:44 pm, When You Need to Tell Someone
>
[quoted text clipped - 12 lines]
>
>   Mark L. Fergerson

Be careful what you call "obvious". I'm doing research for a book and
I haven't had homework assignments for nearly 20 years (after
receiving my MBA)
nuny@bid.nes - 13 Jul 2008 20:32 GMT
On Jul 12, 8:17 pm, When You Need to Tell Someone
<photogra...@yahoo.com> wrote:
> On Jul 12, 2:30 pm, "n...@bid.nes" <Alien8...@gmail.com> wrote:
>
[quoted text clipped - 18 lines]
> I haven't had homework assignments for nearly 20 years (after
> receiving my MBA)

 Then you already have a career in management. That explains a lot.

 Mark L. Fergerson
Zhividya - 13 Jul 2008 06:28 GMT
On Jul 11, 8:44 pm, When You Need to Tell Someone
<photogra...@yahoo.com> wrote:
> If a bullet is fired at a 20 degree angle and lands 750 yards away.
> How far would it have traveled if it was fired at a 45 degree angle?
> (please ignore wind, humidity, temperature, air pressure, friction,
> spin.... etc.)

theta = 20 deg = ~0.349 rad
Deltax = 750 yd. = ~686 m
theta' = 45 deg = ~0.785 rad
Deltax = (a_x*Deltat^2)/2 + v_x_0*Deltat + x_0 = u_0*cos(theta)*Deltat
= ~686 m
a_x = 0, x_0 = 0, v_x_0 = u_0*cos(theta)
Deltay = (a_y*Deltat^2)/2 + v_y_0*Deltat + y_0 = (g_0*Deltat^2)/2 +
u_0*sin(theta)*Deltat = 0
y_0 = 0, v_y_0 = u_0*sin(theta), a_y = g = g_0 = ~-9.81 m/s^2
Deltat = (~0.0698 s^2/m)u_0
u_0 = (~730 m)/Deltat = (~10,500 m^2/s^2)/u_0 = ~102 m/s
u_0^2 = ~10,500 m^2/s^2
Deltat' = -2sin(theta')*u_0/g_0 = ~14.8 s
Deltax' = u_0*cos(theta')*Deltat' = ~1,070 m = ~1,170 yd.
Androcles - 13 Jul 2008 12:01 GMT
On Jul 11, 8:44 pm, When You Need to Tell Someone
<photogra...@yahoo.com> wrote:
> If a bullet is fired at a 20 degree angle and lands 750 yards away.
> How far would it have traveled if it was fired at a 45 degree angle?
> (please ignore wind, humidity, temperature, air pressure, friction,
> spin.... etc.)

theta = 20 deg = ~0.349 rad
Deltax = 750 yd. = ~686 m
theta' = 45 deg = ~0.785 rad
Deltax = (a_x*Deltat^2)/2 + v_x_0*Deltat + x_0 = u_0*cos(theta)*Deltat
= ~686 m
a_x = 0, x_0 = 0, v_x_0 = u_0*cos(theta)
Deltay = (a_y*Deltat^2)/2 + v_y_0*Deltat + y_0 = (g_0*Deltat^2)/2 +
u_0*sin(theta)*Deltat = 0
y_0 = 0, v_y_0 = u_0*sin(theta), a_y = g = g_0 = ~-9.81 m/s^2
Deltat = (~0.0698 s^2/m)u_0
u_0 = (~730 m)/Deltat = (~10,500 m^2/s^2)/u_0 = ~102 m/s
u_0^2 = ~10,500 m^2/s^2
Deltat' = -2sin(theta')*u_0/g_0 = ~14.8 s
Deltax' = u_0*cos(theta')*Deltat' = ~1,070 m = ~1,170 yd.
================================================
If the 20 degrees is downward from a tall building or balloon, 45 degrees
brings the bullet to LESS than 750 yards.
When You Need to Tell Someone - 13 Jul 2008 23:25 GMT
> On Jul 11, 8:44 pm, When You Need to Tell Someone
>
[quoted text clipped - 18 lines]
> Deltat' = -2sin(theta')*u_0/g_0 = ~14.8 s
> Deltax' = u_0*cos(theta')*Deltat' = ~1,070 m = ~1,170 yd.

Thank you. It's just what the doctor ordered. Now I can sleep well
tonight.

I was beginning to think that "not enough information" was a correct
statement. Apparently, it wasn't.
Androcles - 13 Jul 2008 23:45 GMT
On Jul 13, 1:28 am, Zhividya <nsa...@gmail.com> wrote:
> On Jul 11, 8:44 pm, When You Need to Tell Someone
>
[quoted text clipped - 18 lines]
> Deltat' = -2sin(theta')*u_0/g_0 = ~14.8 s
> Deltax' = u_0*cos(theta')*Deltat' = ~1,070 m = ~1,170 yd.

Thank you. It's just what the doctor ordered. Now I can sleep well
tonight.

I was beginning to think that "not enough information" was a correct
statement. Apparently, it wasn't.
===============================================

It certainly was. Just because the fool assumed the angle was up and
not down doesn't mean you gave enough information.
Get another doctor, that cough might be TB even if you assumed it
was just a common cold and the quack agreed with you.  Oh, and
sleep well.
 
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