A 1200 kg car drives up a hill that is 15.2 m high. During the drive, two nonconservative forces do work on the car: (i) the force of friction, and (ii) the force generated by the car's engine. The work done by friction is -3.01×105 J ; the work done by the engine is 6.74x105 J. Part A Find the change in the car's kinetic energy from the bottom of the hill to the top of the hill. ? AK = J Submit Request Answer

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**Question 15**

A 1200 kg car drives up a hill that is 15.2 m high. During the drive, two nonconservative forces do work on the car: (i) the force of friction, and (ii) the force generated by the car's engine. The work done by friction is \(-3.01 \times 10^5 \, \text{J}\); the work done by the engine is \(6.74 \times 10^5 \, \text{J}\).

**Part A**

Find the change in the car’s kinetic energy from the bottom of the hill to the top of the hill.

\[
\Delta K = \underline{\quad\quad\quad} \, \text{J}
\]

[Submit] [Request Answer]

---

The problem involves calculating the change in kinetic energy of a car as it ascends a hill. Two main nonconservative forces are considered: friction, which does negative work, and the engine, which performs positive work on the car. The question requires finding the net change in kinetic energy based on these forces.
Transcribed Image Text:**Question 15** A 1200 kg car drives up a hill that is 15.2 m high. During the drive, two nonconservative forces do work on the car: (i) the force of friction, and (ii) the force generated by the car's engine. The work done by friction is \(-3.01 \times 10^5 \, \text{J}\); the work done by the engine is \(6.74 \times 10^5 \, \text{J}\). **Part A** Find the change in the car’s kinetic energy from the bottom of the hill to the top of the hill. \[ \Delta K = \underline{\quad\quad\quad} \, \text{J} \] [Submit] [Request Answer] --- The problem involves calculating the change in kinetic energy of a car as it ascends a hill. Two main nonconservative forces are considered: friction, which does negative work, and the engine, which performs positive work on the car. The question requires finding the net change in kinetic energy based on these forces.
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