If ‘R’ is the horizontal range for Ɵ inclination and H is the height reached by the
projectile, show that R(max.) is given by
Rmax =4H
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range = v² sin2∅ / g
for maximum range ∅ = 45°
=> R(max) = v² sin 2(45) ÷ g = (v²/g) sin 90°
=> R(max) = v²/g...............1
height = v² sin²∅ ÷ (2g)
=> height = (v²/2g) sin²(45) = (v²/2g) × (1/√2)²
=> H = (v²/2g) (1/2)
=> H = (v²/g) (1/4).........2
putting value of (v²/g) from equation 1 in equation 2
we get,
H = { R(max) } (1/4)
=> R(max) = 4H
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