Question #48073

A skydiver jumps from a helicopter hovering at high altitude.
Neglecting air resistance, how fast will she be falling 12 after jumping?
How far will she have fallen?
What us her average velocity
1

Expert's answer

2014-10-21T15:01:02-0400

Answer on Question 48073, Physics, Mechanics | Kinematics | Dynamics

Question:

A skydiver jumps from a helicopter hovering at high altitude. Neglecting air resistance, how fast will she be falling 12s. after jumping? How far will she have fallen? What is her average velocity?

Solution:

For the case of object falling without air resistance we have:


Vfall=gt+V0,V0=0V_{fall} = g \cdot t + V_0, \quad V_0 = 0


So, Vfall=gt=(9.8ms2)12s=117.6msV_{fall} = g \cdot t = \left(9.8 \frac{m}{s^2}\right) \cdot 12s = 117.6 \frac{m}{s}

To find how far will she fallen we use another formula:


y=12gt2+V0t+y0,V0=0,y0=0y = \frac{1}{2} \cdot g \cdot t^2 + V_0 \cdot t + y_0, \quad V_0 = 0, \quad y_0 = 0


So, y=129.8ms2(12s)2=705.6my = \frac{1}{2} \cdot 9.8 \frac{m}{s^2} \cdot (12s)^2 = 705.6m

And finally we obtain average velocity:


Vavr=yt=705.612=58.8msV_{avr} = \frac{y}{t} = \frac{705.6}{12} = 58.8 \frac{m}{s}

Answer:

Vfall=117.6msV_{fall} = 117.6 \frac{m}{s}y=705.6my = 705.6mVavr=58.8msV_{avr} = 58.8 \frac{m}{s}


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