Two particles are projected in air with speed vo at angles θ1 and θ2 (both acute) to the horizontal, respectively. If the height reached by the first particle is greater than that of the second, then tick the right choices
(a) Angle of projection : q1 > q2
(b) Time of flight : T1 > T2
(c) Horizontal range : R1 > R2
(d) Total energy : U1 > U2 .
Two particles are projected in air with speed vo at angles θ1 and θ2 (both acute) to the horizontal, respectively. If the height reached by the first particle is greater than that of the second, then tick the right choices
(a) Angle of projection : q1 > q2
(b) Time of flight : T1 > T2
(c) Horizontal range : R1 > R2
(d) Total energy : U1 > U2 .
This is a Multiple Choice Questions as classified in NCERT Exemplar
Answer- a,b,c
Explanation – H=
H1=Vo2sin2 1/2g , H2=Vo2sin2 2/2g
H1>H2
Vo2sin2 1/2g= Vo2sin2 2/2g
Sin2 1>sin2 2
Sin2 1 – sin2 2>0
(Sin 1 – sin 2)( Sin 1 + sin 2)>0
Sin 1>sin 2 or 1 >2
T=
T1= , T2=
T1> T2
R=
Sin 1>si
Similar Questions for you
Please find the solution below:
after 10 kicks,
v? = 3tî v? = 24cos 60°î + 24sin 60°? = 12î + 12√3?
v? = v? – v? = (12 – 3t)î + 12√3?
It is minimum when 12 - 3t = 0 ⇒ t = 4sec
ω = θ² + 2θ
α = (ωdω)/dθ = (θ² + 2θ) (2θ + 2)
At θ = 1rad.
ω = 3rad/s and α = 12rad/s²
a? = αR = 12 m/s² a? = ω²R = 9 m/s² A? = √ (a? ² + a? ²) = 15 m/s²
a? = v? ²/4r
a_A? = (v? ²/r²) × r = v? ²/r
a_A = 3v? ²/4r
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Physics NCERT Exemplar Solutions Class 11th Chapter Four 2025
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