Simple projectile motion problem

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SUMMARY

The discussion centers on solving a projectile motion problem involving a gun with a muzzle speed of 80 meters per second aimed at an object 190 meters away. The participant uses the equation R = (V^2)(sin(2A))/g to determine the angle of elevation A. Despite calculating A as approximately 0.1476 radians (or 8.457 degrees), the server on the webwork platform does not accept the answer. The issue likely lies in the input format or the specific requirements of the webwork system.

PREREQUISITES
  • Understanding of projectile motion principles
  • Familiarity with the equation R = (V^2)(sin(2A))/g
  • Basic knowledge of trigonometric functions and their inverses
  • Experience using online homework platforms like webwork
NEXT STEPS
  • Review the input requirements for webwork to ensure correct answer submission
  • Practice solving projectile motion problems using different initial velocities
  • Learn about the effects of air resistance on projectile motion
  • Explore advanced projectile motion equations and their applications
USEFUL FOR

Students studying physics, particularly those focusing on projectile motion, as well as educators and tutors assisting with calculus and physics homework assignments.

jayman011
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Hi, I am a new member on your site, but been a long time lurker for the many times the forums have saved me lots of grief. Heres the problem, its a simple angle of elevation problem on our online Calculus homework site called webwork, I am fairly certain I know how to work this problem, but the server will not accept the answer, maybe someone can spot where I am messing up.

Homework Statement



A gun has a muzzle speed of 80 meters per second. What angle of elevation should be used to hit an object 190 meters away? Neglect air resistance and use as the acceleration of gravity.

Homework Equations



R = (V^2) (sin(2A)) / g

The Attempt at a Solution



Ive solved the equation for alpha numerous times

190=80^2(sin(2A)/9.8

A=(sin^-1((190*9.8)/80^2))/2

Get 0.1476 radians in the calculator, but it don't like it, checked to make sure i was in radians, even solved in degrees and converted to radians, still not right, any help would be greatly appreciated.
 
Physics news on Phys.org
Looks good to me...
0.1476 rad [itex]\approx[/tex] 8.457[itex]^\circ[/tex][/itex][/itex]
 

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