applications of forces Flashcards

1
Q
A

the box can move in any two directions , down or up, i figured out T when it goes up, but since the question asks for a “range of values”, you have to include the instance in which it goes down too. T minimum happens when the box moves down, T max ( The one i successfully worked out) occurs when the box goes up

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2
Q
A

REMEMBER: THE COEFFICIENT OF FRICTION IS THE SAME AT ALL TIMES, HENCE WE CAN GET IT FROM BEFORE ANY FORCES ARE APPLIED !

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3
Q

general steps to solve static rigid bodies (ie ladder questions )

A
  1. resolve vertical and horizontal components
  2. resolve moments
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4
Q

how to draw ladders etc in static rigid bodies ?

A

R coming off teh bottom, N as contact force on the top

and friction going one way to the right !

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5
Q

note

A
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6
Q
A
  1. work out horizontal and vertical components

in this case, F=N

2. resolve and work out moments!

(mistake made here: Forgot about anticlockwise moment of “N * 8sin(theta) “ where 8 sin(theta) is the vertical component of the WHOLE ladder

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7
Q

note

A

if unknown distance is mentioned… then assume that distance and call it “x”

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8
Q

(HARD QUESTION ) MOST COMMON MISTAKE HERE !

A

not getting teh OVERALL HEIGHT OF THE LADDER so i can multiply the force thawt the wall exerts on the ladder by the perpendicular distance (overall HEIGHT OF THE LADDER ) to get the overall moment

in this case it was (2a)(cos30) for the perpendicular distance from P

Or (preffered method )

you could have done “nsin60 *2a, nsin60 being the HEIGHT

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9
Q

continuing on from card 8 …

A

assign new forces… and solve

note, moments are around B , so take F into consideration ( multiply by perpendicular distance of Ico60)

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10
Q
A

easy question: find moments about P, then individually find moments about Q

to find R1 AND R2

SILLY MISTAKE: i too kteh antivlockwise moment as just “S” , when i had to do “S *40 (PERPENDICULAR DISTANCE )

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11
Q

what do you do if yo uwant to find the coeffcient of friction of something on an inclined plane

A

find the total horizontal force(which includes coefficient of friction ) then. equate tto f =ma (F being the total horizontal force)

t

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12
Q
A
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13
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14
Q

note: “acceleration” stays positive her !)

A
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15
Q
A
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16
Q

How to go about solving oulley problems

A

solve for each component ( vertical part) and horizontal part (being pulled by the pulley)

eg

note: vertical part is just equating forces oing upwards and downwards

17
Q

how to get coefficient of friction ? (in pulleys?