show that are given gun will shoot three times as high when elevated at an angle of 60° when fired at an angle of 30 degree but will carry the same distance on a horizontal plane.
Guys please solve as I don't want to get punishment.
Please... Please
Vanshita611:
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Answers
Answered by
65
Here is your answer dear frnd⤵⤵⤵⤵⤵⤵
☺☺☺☺
✔Range = U2 sin 2θ / g
⏩for θ = 60 , Range will be
= U2 sin 120 / g
= U2 √3 / 2g ( sin 120 = √3 / 2 )
➡√3 U2 / 2g
⏩Now for θ = 30 , Range will be
U2 sin 60 / g
U2 √3 / 2g ( sin 60 = √3 / 2 )
➡√3 U2 / 2g
Hence range for both the angles are same.
❤❤Hope it will help you❤❤
✌✌✌
☺☺☺☺
✔Range = U2 sin 2θ / g
⏩for θ = 60 , Range will be
= U2 sin 120 / g
= U2 √3 / 2g ( sin 120 = √3 / 2 )
➡√3 U2 / 2g
⏩Now for θ = 30 , Range will be
U2 sin 60 / g
U2 √3 / 2g ( sin 60 = √3 / 2 )
➡√3 U2 / 2g
Hence range for both the angles are same.
❤❤Hope it will help you❤❤
✌✌✌
Answered by
18
Answer:
Range = U2 sin 2θ / g
for θ = 60 , Range will be
= U2 sin 120 / g
= U2 √3 / 2g ( sin 120 = √3 / 2 )
= √3 U2 / 2g
Now for θ = 30 , Range will be
U2 sin 60 / g
U2 √3 / 2g ( sin 60 = √3 / 2 )
√3 U2 / 2g
Hence range for both the angles are same
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