What kind of lens curve inward toward its center
2 answers:
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Answer:
50%
Explanation:
For the particular case we assume that the centripetal force is equal to the frictional force. Starting from this, we realize that while the car takes a curve, which allows it to not leave the track, it is the friction force that adheres it to the floor, in this way,
The values of these equations are given by,
Equating the terms
Both gravity and radius are values that during the trajectory with constants, so
The difference comes in winter and dry, so,
\mu_{dry} = \mu
as in winter it is a quarter, you have to,
\mu_{winter} = \frac{1}{4} \mu_{dry} = \frac{1}{4} \mu
Performing the proportion we have to
We can conclude that the new value for this speed is 50% of its value on a dry day.