The maximum force that a grocery bag can withstand without ripping is $250$ $250$ $N$ $N$ . The bag is filled with $20$ $20$ $k g$ $kg$ of groceries and lifted with an acceleration of $5.0$ $5.0$ $m$ $m$ $/$ $/$ $s^{2}$ $s^2$ . Do the groceries stay in the bag?

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The maximum force that a grocery bag can withstand without ripping is $250$ $250$ $N$ $N$ . The bag is filled with $20$ $20$ $k g$ $kg$ of groceries and lifted with an acceleration of $5.0$ $5.0$ $m$ $m$ $/$ $/$ $s^{2}$ $s^2$ . Do the groceries stay in the bag?

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Answer 1 · 2018-04-23T12:47:01

Yes

Explanation:

We calculate the force that is exerted on the bag using Newton's second law, which states that,

$F = m a$ $F=ma$

$m$ $m$ is the mass of the object in kilograms

$a$ $a$ is the acceleration of the object in meters per second squared

And so, we got:

$F=20 \ "kg"*5 \ "m/s"^2$

$=100 \ "N"$

So, a force of $100$ newtons is exerted on the bag. Since that is less than the required $250$ newtons needed to rip the bag, then the bag doesn't rip, and so the groceries stay in the bag, due to the normal force exerted on them by the bag.

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The maximum force that a grocery bag can withstand without ripping is $250$ $250$ $N$ $N$ . The bag is filled with $20$ $20$ $k g$ $kg$ of groceries and lifted with an acceleration of $5.0$ $5.0$ $m$ $m$ $/$ $/$ $s^{2}$ $s^2$ . Do the groceries stay in the bag?

1 Answer

Explanation:

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Humanities

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The maximum force that a grocery bag can withstand without ripping is 250250250 NNN. The bag is filled with 202020 kgkgkg of groceries and lifted with an acceleration of 5.05.05.0 mmm///s^2s2s^2. Do the groceries stay in the bag?

1 Answer

Explanation:

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The maximum force that a grocery bag can withstand without ripping is $250$ $250$ $N$ $N$ . The bag is filled with $20$ $20$ $k g$ $kg$ of groceries and lifted with an acceleration of $5.0$ $5.0$ $m$ $m$ $/$ $/$ $s^{2}$ $s^2$ . Do the groceries stay in the bag?