Chapters 10-11 Flashcards

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1
Q

A wheelbarrow is an example of a class ……. lever.

A

Class 2 lever

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2
Q

A pry bar is an example of a class ….. lever.

A

Class 1 lever

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3
Q

A fly swatter is an example of a class ….. lever.

A

Class 3 lever

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4
Q

A pair of scissors is an example of a class ….. lever.

A

Class 1 lever

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5
Q

The equation IMA =2(pie)r/p is used to find the IMA of a …..

A

Screw

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6
Q

For a simple machine, the ratio of output force to input force is …..

A

AMA

Actual mechanical advantage

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7
Q

For a simple machine, the ratio of input distance to output distance is …..

A

IMA

Ideal mechanical advantage

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8
Q

What is defined as the time rate of doing work?

A

Power

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9
Q

The SI unit for frequency is the ……

A

hertz (Hz).

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10
Q

A freely swinging mass hanging by a thin, massless connector is called a(n) …… pendulum.

A

Simple

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11
Q

An object that moves back and forth over the same path and completes every round trip in the same amount of time is in …… motion.

A

Oscillatory motion

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12
Q

The product of force and displacement is ……

A

Work

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13
Q

The SI unit of work is the …..

A

joule (J).

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14
Q

An object oscillating along a straight line caused by a restoring force proportional to its displacement is exhibiting ……

A

Simple harmonic motion

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15
Q

Any effort that produces motion is called …..

A

Work

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16
Q

A lever with the load and the input force on opposite sides of the pivot point is called a ….. class lever.

A

class 1 lever

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17
Q

The SI unit of power is the …..

A

watt (W).

18
Q

The ….. mechanical advantage is what the mechanical advantage would be if there were no energy losses due to friction or other causes.

A

Ideal

19
Q

The point at which a lever pivots is called the ……

A

Fulcrum

20
Q

One horsepower is equal to ….. ft.(•)lb/s.

Ask me about this one

A

550

21
Q

True/False

When a weight lifter lowers the weights, he is doing (positive) work.

A

Negative

22
Q

A series of pulleys working in conjunction is called a (block and tackle).

A

True

23
Q

The IMA of any simple machine will be (greater) in value than the machine’s AMA.

A

True

24
Q

An object in uniform circular motion has a constant (velocity).

A

Speed

25
Q

If a centripetal force is the action, a (normal) force is the reaction.

A

centrifugal

26
Q

The (amplitude) of oscillation is the maximum displacement of an oscillation.

A

True

27
Q

The (period) of oscillation is how many oscillations occur in a given time.

A

frequency

28
Q

When you (double) the length of a pendulum, you also double the period of the pendulum.

A

quadruple

29
Q

As the mass of a pendulum increases, the period (decreases).

A

Increases

30
Q

As the driving frequency approaches the natural frequency of vibration, the amplitude of vibration (increases).

A

True

31
Q

When the natural frequency of vibration is close to the driving frequency, the result is (simple harmonic motion).

A

resonance

32
Q

Equations
Write the correct equation to:

Determine work when the force and motion are not along the same line of action.

A

W= Fd cos(-) theta

33
Q

Equation for

The law of levers.

A

F(i)r(i)= F(o)r(o)

(i) input lever arm
(o) output lever arm

34
Q

Equation for the centripetal acceleration of an object.

A

ac (centripetal acceleration) = v^2
———
r

35
Q

Short answer

Define the three classes of levers by telling where their pivot point, output, and input are in relation to each other.

A

If the input force and output force are located on opposite sides of the fulcrum, this is a class one lever.

It is a class two lever if the output force (load) is between the fulcrum and the input force; and it is a class three lever if the input force is between the fulcrum and the load.

36
Q

Write three of the four laws of a pendulum.

A

The period of the pendulum…

(1) depends on the square root of it length.
(2) is inversely dependent on the square root of the rate of acceleration due to gravity.
(3) does not depend on its mass.

37
Q

Explain why major highway curves are banked.

A

Major highway curves are banked to protect motorists from flipping their cars. Banked curves help prevent vehicles from losing traction caused by centripetal force between the tires and the road.

38
Q

Problems

Two children are holding onto opposite ends of a rope. The one on roller skates is being swung around in circles. If the moving child weighs 75 lb and he attains a constant speed of 12 ft/s, and if the rope is 10 ft long, how much tension is in the rope? Neglect friction.

A

F(centripetal)= m•v^2
———
r

39
Q

As a boy pulls a sled carrying his sister, he exerts a force of 2.6 lb at an angle of 30 degrees with the ground. How much work does he do if he pulls her at constant speed for exactly one-half mile (2640 ft).

A

W=Fd cos(-) theta
1 J= 0.7376 ft•lb
5280 ft.= 1 mile= 1609 meters
1 lbs= 4.448 N

40
Q

A spring vibrates with a period of 0.50 s when a mass of 3.0 kg is placed on it. What is the spring constant for this spring?

A

T=2(pi)*square root of m/k

41
Q

A 75 lb boy and a 65 lb girl play on a seesaw. The seesaw is 14 ft long and is pivoted exactly in the middle. If the girl sits on the end of her side, where must the boy sit to make the seesaw balance?

A

F(i)r(i)=F(o)r(o)

42
Q

The pendulum of a grandfather clock is supposed to have a period of 2.0 s. How long should the pendulum be in meters?

A

T= 2(pi)*square root of l/g