How much heat is generated from lost mechanical energy?

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Let the mechanical equivalent of heat be 4.2[J/cal]. 70 percent of lost mechanical energy was converted into heat. Find the generated heat quantity given an object with mass 10 kg moving at speed 49 m/s with coefficient of kinematic friction 0.5 and gravitational acceleration of 9.8 [tex]\frac{m}{s^2}[/tex].
 
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Yes Hootenanny! I really cannot get it because the givens are quite unique and confusing.
 
I think there's a typo in the question because the units of J/cal are nonsensical. Heat is 'energy in transit' therefore the SI units are Joules.
Regards,
~Hoot
 
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I am trying to solve the problem but all I can get is the stopping distance. I am still researching for the formula for the time respected to the problem.
 
Can I use the formula [tex]x-x_o=v_ot + \frac{1}{2}at^2[/tex] to get the stopping time?Or is there any other formula?
 
If I get the work with this= 0.5 * 10 kg * 9.8 [tex]\frac{m}{s^2}[/tex] * 255 m, then what is the purpose of the given "mechanical equivalent of heat be 4.2[J/cal]. 70 percent of lost mechanical energy was converted into heat"?
 
Yeah you're really right. That was really close enough for the stopping distance. But how can I compute for the generated heat quantity given the mechanical equivalent of heat be 4.2[J/cal]. The final answer is suppose to be in calorie unit.
 
Now I get it buddy. 12495 Joules is the work done or the energy lost and I will multiply it by 0.70 to get the 70 percent lost. I get 8746.5 Joules. Dividing it by 4.2 j/cal gives me 2082.5 cal. Is 2082.5 right buddy?
 
Thanks Hoot. You were a great help to me. Till next time.