Please help me as soon as you can this is due tommorow

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To determine the fastest speed a car can round a curve with a radius of 100 m and a friction coefficient of 0.40, the centripetal acceleration formula is essential. The required lateral frictional force can be calculated using the mass of the car and the necessary centripetal acceleration. For Madison's slide problem, the acceleration down the slide can be found using the angle of the slope and the coefficient of friction. Understanding the relationship between friction, mass, and acceleration is critical for both problems. Clear equations and attempts at solutions are necessary for effective problem-solving.
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on his way home from the office, stevens car rounds an unbanked curve that has a radius of 100 m. if the coefficient of friction between the tires and the road is 0.40, what is the fastest speed at which the car can round this curve in miles per hour?

i tried to solve but i just do not understand
 
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this is another problem i need help with

Madison, whose mass is 35.0 kg, climbs the ladder on the slide in her back yard, and slides to the ground at an angle of 30.0⁰ to the horizontal. If the coefficient of sliding friction is 0.15, what is Madison’s acceleration down the slide? Ignore the initial effects of starting friction.
 
per the rules you need to post up the equations your trying to use and your attempt at a solution
 
i do not know what equation I am supposed to use and i hvnt attempted to solve due to me not knowing that
 
my second problem has to do with friction and slope
 
If the car has speed v, what centripetal acceleration is needed to make it around the curve? If m is the mass of the car, what lateral frictional force does that imply?
(Pls use a separate thread for unrelated problems.)
 
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