jillz
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Crash test dummies don't always wear seat belts. If a 78 Kg dummy, in a car traveling at 53 Km/h, hits a concrete barrier, what is the force applied to the dummy?
The discussion revolves around the physics of crash test dummies and the forces experienced during collisions. The original poster presents a scenario involving a 78 kg dummy in a car traveling at 53 km/h hitting a concrete barrier, seeking to determine the force applied to the dummy.
Some participants have noted that the problems appear to involve impulse and momentum concepts, but they express uncertainty due to missing information. There is recognition that the impulse problems may require specific details such as time to solve effectively.
Participants highlight that the absence of time data for the dummy's deceleration complicates the calculation of force. Additionally, they mention that the other problems presented may also share similar constraints regarding information needed for resolution.
Looks like these are impulse problems: I \equiv F\Delta t = \Delta (mv)jillz said:I don't have any additional info; just the 3 other questions from the page...do they all use the same type of formula?? what other info should I look for?
Insufficient information provided. You're given the impulse but not the time. The same impulse can be given quickly (high acceleration) or slowly (low acceleration).1. What acceleration does Chris give his 0.48 kg Physics book, when he accidentally knocks it off a table with an impulse of 2.3 Ns?
You have all the needed information.2. A force of 3420 N is applied to a 145 g baseball. If the baseball approaches the batter at 41.3 m/s and leaves at 44.2 m/s, how long was the bat in contact with the ball?
Insufficient information provided. Again, no time is given.#3: crash test dummies ?. {If a 78 kg dummy, in a car traveling at 53 Km/h, hits a concrete barrier, what is the magnitude of the force applied to the dummy?}
You have all the needed information.4. How much force is applied to a 76 kg man’s legs when he jumps off a table 1.0 m above the floor, if it takes 0.11 s for him to stop? (HINT: Remember your kinematic equations.)