1. An automobile of mass M=5400 kg is moving at a speed of 30 m/ş The engine is disengaged suddenly at t= 0 sec. Assume that the equation of motion after t=0 is given by dv 5400 v dx -8.276 v? – 2000...


1. An automobile of mass M=5400 kg is moving at a speed of 30 m/ş The engine is disengaged suddenly at t= 0<br>sec. Assume that the equation of motion after t=0 is given by<br>dv<br>5400 v<br>dx<br>-8.276 v? – 2000<br>Where v= v(t) is the speed (m/sec) of the car at t. The left side represents Mv (dv/dx).The first term on the<br>right side is the aerodynamics drag, \\\\\||\<br>||\and the second term is the rolling<br>resistance of the tires. Calculate how far the car travels until the speed reduces to 15 m/sec.(hint: the<br>equation of motion may be integrated as<br>-30<br>5400 v dv<br>=E dx = x<br>8.276 v2+2000<br>Evaluate the preceding equation using Simpson rule).<br>

Extracted text: 1. An automobile of mass M=5400 kg is moving at a speed of 30 m/ş The engine is disengaged suddenly at t= 0 sec. Assume that the equation of motion after t=0 is given by dv 5400 v dx -8.276 v? – 2000 Where v= v(t) is the speed (m/sec) of the car at t. The left side represents Mv (dv/dx).The first term on the right side is the aerodynamics drag, \\\\\||\ ||\and the second term is the rolling resistance of the tires. Calculate how far the car travels until the speed reduces to 15 m/sec.(hint: the equation of motion may be integrated as -30 5400 v dv =E dx = x 8.276 v2+2000 Evaluate the preceding equation using Simpson rule).

Jun 04, 2022
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