UnitConv

प्रक्षेप्य सिमुलेटर

समय
0.00s
#1 गति
0.0m/s

उड़ान आंकड़े

अधिकतम ऊंचाई
0.0m
(बिना खिंचाव: 22.9)
दूरी
0.0m
(बिना खिंचाव: 91.8)
उड़ान समय
0.00s
(बिना खिंचाव: 4.33)

पैरामीटर #1

1100 m/s
0°45°90°
0.01100 kg

Cd = 0.47, A = 0.0031 m²

वायु प्रतिरोध

गति समीकरण

m*ax = -0.5 * ρ * Cd * A * vx * |v|

m*ay = -mg - 0.5 * ρ * Cd * A * vy * |v|

|v| = (vx² + vy²)

g = 9.80665 m/s², ρ = 1.225 kg/m³

The units and constants behind this shot

A projectile is set by four quantities. Follow any of them into the converter, or into the constant that bends the path back down.

What you are changing

  • v₀ — Launch speed (m/s) convert
  • θ — Launch angle (°) convert
  • m — Mass of the projectile (kg) convert
  • R — Range — how far it lands (m) convert

The constant in the formula

  • g₀ = 9.80665 m/s²
    Standard gravity · a defined value, exact — not a measurement

The same 20 m/s throw at 45°, moved around the Solar System

Bodyg (m/s²)Range at 20 m/s, 45°vs Earth
Earth9.80665 *40.8 m1.00×
Moon1.62246.9 m0.17×
Mars3.721107.5 m0.38×
Venus8.8745.1 m0.90×
Mercury3.7108.1 m0.38×
Jupiter24.7916.1 m2.53×
Saturn10.4438.3 m1.06×
Sun2741.5 m27.94×

Ranges are calculated live from R = v₀²·sin(2θ)/g (no air resistance). * Earth's value is the defined standard gravity g₀; the others are NASA surface-gravity figures.

Why 45° throws the farthest

Range is v₀²·sin(2θ)/g, and sin(2θ) peaks when 2θ = 90°, so θ = 45°. That holds only in a vacuum: switch on air resistance in the simulator and the best angle drops to roughly 35–40°, because a flatter shot spends less time being slowed down.

See what you would weigh on other worlds →

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