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kondaur [170]
3 years ago
5

A 1-kg discus is thrown with a vertical velocity of 19 m/s at an angle of 35 degrees from a height of 1.94 m. Do not factor in a

ir resistance. Calculate the vertical and horizontal velocities.
Physics
1 answer:
Travka [436]3 years ago
4 0

Answer:

Vertical velocity   V_y = 10.89 \ m/s

Horizontal velocity  V_x = 15.57 \ m/s

Explanation:

If a 1 -kg is thrown vertically with a velocity of 19  m/s at an angle of 35 °C from a height 1.94 m

The vertical and horizontal component can be resolved as:

V_y = Vsin \theta \\ \\ \\\\V_x = Vcos \theta

For Vertical component :

V_y = V sin \theta \\\\V_y  = 19 * sin 35 \\ \\   V_y = 19* 0..5736 \\ \\ V_y = 10.89 \ m/s

For horizontal velocity

V_x = V cos \theta \\\\V_x  = 19 * cos 35 \\ \\   V_x = 19* 0.8192 \\ \\ V_x = 15.57 \ m/s

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Read 2 more answers
A rocket sled accelerates from rest for a distance of 645 m at 16.0 m/s2. A parachute is then used to slow it down to a stop. If
inessss [21]

Answer:

the stopping distance is greater than the free length of the track, the vehicle leaves the track before it can brake

Explanation:

This problem can be solved using the kinematics relations, let's start by finding the final velocity of the acceleration period

          v² = v₀² + 2 a₁ x

indicate that the initial velocity is zero

          v² = 2 a₁ x

let's calculate

          v = \sqrt {2 \ 15.0 \ 645}

          v = 143.666 m / s

now for the second interval let's find the distance it takes to stop

          v₂² = v² - 2 a₂ x₂

in this part the final velocity is zero (v₂ = 0)

         0 = v² - 2 a₂ x₂

         x₂ = v² / 2a₂

let's calculate

         x₂ = \frac{ 143.666^2 }{2 \  18.2}

         x₂ = 573 m

as the stopping distance is greater than the free length of the track, the vehicle leaves the track before it can brake

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