Question #49064

A car of mass 1000 kg is cruising at 90 km/hr. At this velocity the drag and friction forces that the engine needs to work against is equivalent to 250 N.
The propulsive power delivered at the wheels is equal to 6250 Watts. The mechanical efficiency of the wheel hubs and transmission driveline is given as 97%. The mechanical efficiency of the gearbox is given as 92%.


Q: Calculate the power that the engine needs producing in order to deliver a propulsive power at the wheels of 6250 Watts?
Give your answer in Watts
1

Expert's answer

2014-11-20T01:22:03-0500

Answer on Question #49064, Engineering, Other

A car of mass 1000 kg1000\ \mathrm{kg} is cruising at 90 km/hr90\ \mathrm{km/hr}. At this velocity the drag and friction forces that the engine needs to work against is equivalent to 250 N250\ \mathrm{N}.

The propulsive power delivered at the wheels is equal to 6250 Watts. The mechanical efficiency of the wheel hubs and transmission driveline is given as 97%97\%. The mechanical efficiency of the gearbox is given as 92%92\%.

Q: Calculate the power that the engine needs producing in order to deliver a propulsive power at the wheels of 6250 Watts?

Give your answer in Watts

If the power of engine is PengineP_{\text{engine}}, then the power transform between engine and wheels:


6250 W=0.97(0.92 P)Pengine=6250 W0.970.927004 W6250\ \mathrm{W} = 0.97(0.92\ \mathrm{P}) \rightarrow P_{\text{engine}} = \frac{6250\ \mathrm{W}}{0.97 \cdot 0.92} \approx 7004\ \mathrm{W}


Answer: Pengine7004 WP_{\text{engine}} \approx 7004\ \mathrm{W}

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