My son wants to design his car after a cartoon character that is triangle shaped, with arms and a hat. I tried to convince him that the design might compromise the speed, but was wondering if the pros have any insight as to how much.
Here is a rough picture of the design, where the width before the front axle is 1/2 inch. Will the arms and narrow point greatly affect the speed and stability?
data:image/png;base64,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
Here is a rough picture of the design, where the width before the front axle is 1/2 inch. Will the arms and narrow point greatly affect the speed and stability?
data:image/png;base64,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