1. Which of the following best describes the changes in energy that take place when a candle burns?
A. Chemical energy is converted into light energy and heat energy.
B. Chemical energy is converted into light energy and mechanical energy.
C. Mechanical energy is converted into heat energy and light energy.
D. Potential energy is converted into light energy.
A. Chemical energy is converted into light energy and heat energy.
5.According to the law of conservation of energy, energy cannot……
Be created or destroyed
9.Give an example of a non-contact force acting on an object?
non contact forces anything not touching, example gravity acting on an object.
14. In 1961, Yuri Gagarin was the first man to travel into outer space. The gravitational forces in space are less than those on Earth. What impact did this have on Yuri's mass and weight in space?
A. Yuri's mass and weight were the same in space and on Earth.
B. Yuri's mass was greater on Earth, but his weight was the same in space and on Earth.
C. Yuri's weight was greater on Earth, but his mass was the same in space and on Earth.
D. Yuri's weight was less on Earth, but his mass was the same in space and on Earth
C. Yuri's weight was greater on Earth, but his mass was the same in space and on Earth.
True or False: An unbalanced force doesn't affect motion.
What is False
2. Many people use a microwave oven to cook or reheat small amounts of food. Which of the following best describes the energy transformations when a toaster oven is turned on and food cooks?
A. Chemical energy is converted into heat energy.
B. Electrical energy is converted into heat energy.
C. Potential energy is converted into electrical energy.
D. Electrical energy is converted into mechanical energy.
B. Electrical energy is converted into heat energy.
When a ball is thrown into the air, its kinetic energy is lowest……..
At the highest point
10. A student wants to investigate the force of gravity. The student has an bowling ball and a marble. What would be the best way for the student to use these materials?
A. Place the bowling ball on the floor. Roll the marble so it hits the bowling ball.
B. Put both objects on a desk. Push them forward at the same time.
C. Hold both objects at the same height above the floor. Drop them at the same time.
D. Place the marble on a desk. Place the bowling ball next to the marble so the objects touch.
C. Hold both objects at the same height above the floor. Drop them at the same time.
15. A train is traveling at constant speed and direction. If the car suddenly comes to a complete stop, the passengers in the car will continue in the same __________.
A. direction, but slow down and come to a stop if acted upon by a balanced force
B. direction and speed, unless acted upon by an unbalanced force
C. speed, but change direction unless acted upon by an unbalance force
D. speed and direction, unless acted upon by a balanced force
B. direction and speed, unless acted upon by an unbalanced force
18. What is the net force of this car?
2N to the right , and it will slow down.
2b. describe the transformation of energy from when the rubber band is stretched to when it is released?
Elastic potential energy=> kinetic energy
7.What type of energy transformation occurs during photosynthesis?
A. Radiant energy becomes chemical energy.
B. Thermal energy becomes chemical energy.
C. Nuclear energy becomes mechanical energy
A. Radiant energy becomes chemical energy.
11.An interaction of forces allows planets to maintain an orbit around the Sun. If there was no forward motion of the planets, then the planets would __________.
crash into the sun
16.

. In what direction will the pendulum swing and why?
To the right, due to greater force in that direction.

19. Find the net force for all 3 boxes and its direction.
10. 0N balanced
20N to the right
2N to the left
What happens to potential energy when a ball is tossed into the air?
A. It never changes.
B. It increases as the ball approaches its highest point.
C. It decreases as the ball approaches its highest point.
B. It increases as the ball approaches its highest point.
8.Which forces will you work against most when pushing a chair up a ramp?
A. friction and gravity
B. inertia and magnetism
C. magnetism and friction
D. gravity and momentum
A. friction and gravity
12.A moving tennis ball would continue at the same speed and direction if
A. the force of gravity is less than the force of downward acceleration.
B. its acceleration force is greater than the frictional force.
C. its frictional force is greater than its acceleration force.
D. it is acted upon by balanced forces
D. it is acted upon by balanced forces
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" class="fr-fic
Jenelle, 2N to the right
______is a force that does not cancel one another out.
A.balanced force.
B.unbalanced force
C.giraffe
D. acceleration
What is B.
Which one of these two are true? A.Friction takes place when you go down a slide. B.Friction takes place when you try to go down a street block on a metal sled.
What is B.
What is Gravity
True or False: Friction decreases speed.
What is True.
True of False: Force equals mass times acceleration.
What is True

d. 100N