Calculating the minimum speed to produce a certain downforce

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To calculate the minimum speed required for a Formula 1 car to generate downforce exceeding its weight, the mass of the car is 605 kg, resulting in a weight force of 5929 N. The lift equation, L = 1/2 * ρ * v² * A * C_l, is suggested for determining downforce, where ρ is air density, v is speed, A is the reference area, and C_l is the lift coefficient. However, critical information such as the lift coefficient and reference area is missing, making it difficult to proceed with the calculation. Without these values, the problem cannot be solved accurately. Additional data is essential for a complete solution.
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Homework Statement


The problem is to find the minimum speed of a Formula 1 car that would produce a downforce that is greater than the force of the car. The mass of the car is given: 605kg.

Homework Equations


I have absolutely no idea what equations to use.

The Attempt at a Solution


I don't even know how to approach this. I know that you have to find the force of the car (5929N) but I don't know how to go about finding the speed. I just need an equation that could help me.
 
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There is not enough information in the question. You'd have to know, at least, the lift coefficient of the the total vehicle due to its "wings".

If you know the lift coefficient, I'm guessing it would be negative, so that the lift acts downwards, then you could use the lift equation:

L=\frac{1}{2} \rho v^{2} A C_{l}

but like I said, you'll need more info.
 

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