Loading reaction with shear and bending moment diagrams

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The discussion focuses on determining the reactions of supports on a beam for a motor vehicle with a specified wheelbase and load distribution. A calculation is presented involving moments and forces, but there is confusion regarding the application of certain values, particularly the use of 9.8 in the calculations. Participants emphasize the importance of using the equations of static equilibrium to find the reactions accurately. Additionally, the power required for an electric motor to raise the vehicle is discussed, along with the necessary torque output, highlighting the need for clarity in assumptions made during calculations. The conversation underscores the significance of thorough problem analysis and correct application of engineering principles.
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a motor vehicle has a wheel base of 3m. four posta ramp with two wheels each side. ramps front wheels have 6kn and rear 8kn. determine the reaction of the supports on the beam?

vehicle is raised 2.25 m vertically this is done in 45 seconds calculate power of electric motor required use assumptions and a single phase motor running at 3000rpm is used for the task what torque output is required from motor.? sorri for fuzzy diagram bad camera fone

i worked out correct me if I am wrong using a example i have (1.5 x 8) + (4.5 x 9.8 ) = 56.1 Divided by 4 equals 14.025KN. i have no idea where to go from here
 

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Please explain the basis of the equation. I can see that 1.5x8 is possibly taking moments about RH support, but I cannot reconcile 4.5x9.8 with that. In any case, if you want reactions, you can get them by taking moments. An engineer wanting an assurance that the answer is correct might take moments about two separate points, and then solve the two simultaneous equations, and then use sum loads = sum reactions as a check.
 
the 4.5 is the total length like i had in my worked example. but i didnt no where the 9.8 came from in my example so i thought it was a generic number
 
To answer the first part of the question, state the equations of static equilibrium, and then apply them to this case. Have you revealed the whole question? Is the weight of the beam itself significant?
 
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