A object is thrown with initial speed 5 m s⁻¹ with an angle of projection 30γ . What is the height and range reached by the particle?
Answers
Answered by
2
Final Answer : Height reached = 5/16m
Range = (5√3)/4 m
Steps:
1) Initial velocity, u = 5m/s
Angle of Projection, Theta = 30°.
acceleration due to gravity, g = 10m/s^2
We know, that
Height Reached =

=>

Range, =

Hence, We get
Height Reached as 5/16m
and Range as, (5√3)/4.
Range = (5√3)/4 m
Steps:
1) Initial velocity, u = 5m/s
Angle of Projection, Theta = 30°.
acceleration due to gravity, g = 10m/s^2
We know, that
Height Reached =
=>
Range, =
Hence, We get
Height Reached as 5/16m
and Range as, (5√3)/4.
Similar questions