Phys 1 Chapter 1, Exam 1

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36 Terms

1
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motion diagrams

series of images or visual depictions that describe or show a simplified view of motion

2
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what is the differences between speed and velocity

velocity contains information about the direction of motion while speed does not

3
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the quantity 2.67×10³ has how many sig figs?

3

4
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the correct SI units for distance and mass are

meters, kilograms

5
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if sam walk 100 m to the right, then 200 m to the left, his net displacement vector

points to the left

6
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velocity vectors point

in the same direction as displacement vectors

7
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the change of an objects position or orientation with time

motion

8
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the path along which an object moves

trajectory

9
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T or F: motion diagrams can show objects moving at constant speeds, speeding up, and slowing down and changing direction

T

10
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models that describe properties in simplest terms possible

descriptive models

11
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models with predictive power based on laws of physics

explanatory models

12
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model where moving objects are treated as if all of its mass were concentrated at a single point

particle model

13
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<p>two runners jog along a track, the times at each position are show. which runner is faster?</p>

two runners jog along a track, the times at each position are show. which runner is faster?

both runners are moving at the same speed

14
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the combination of an origin and axis marked in positive and negative directions

coordinate system

15
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what is needed to specify a position

reference point (origin), distance from origin, and direction from the origin

16
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the symbol that represents a position along an axis

coordinate

17
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a change in position; the difference between a final position and initial position

displacement

18
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Emily rides her bike on a country road that runs east-west past a water tower. Define a coordinate system so that increasing x means moving east. At noon, she is 3 miles east of the water town. a half hour later she is 2 mi west of the water tower . what is her displacement during that half hour?

  1. make a drawing with a coordinate system with x increasing to the east.

  2. find displacement: initial - final —> (-2 mi)=(3 mi) = -5 mi

<ol><li><p>make a drawing with a coordinate system with x increasing to the east. </p></li><li><p>find displacement: initial - final —&gt; (-2 mi)=(3 mi) = -5 mi </p></li></ol><p></p>
19
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Maria is at position x = 23m. she then undergoes displacement at deltax= -50 m. what is her final position?

-50=x-23 → -50+23 = -27; her final position is -27 m

20
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<p>an ant zig zags back and forth on a picnic table, the ants distance straveled and displacement are?</p>

an ant zig zags back and forth on a picnic table, the ants distance straveled and displacement are?

distance = 40, displacement = f-i = 10-40 = -30

21
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motion at a constant speed in a straight line

uniform motion

22
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speed formula

speed = distance traveled in a given time interval / time interval

23
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velocity formula

v=displacement / time interval ; defined as the average velocity

24
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Albatrosses are seabirds that spend most of their lives flying over the
ocean looking for food. With a stiff tailwind, an albatross can fly at high
speeds. Satellite data on one particularly speedy albatross showed it
60 miles east of its roost at 3:00 PM and then, at 3:15 PM, 80 miles
east of its roost. What was its velocity?

  1. make line graph depicting the initial and final positions of the bird

  2. use velocity formula: v = final - initial / time = 20 mi / 0.25 h = 80 mph

  • the velocity is positive, which makes sense because the line graph shows motion to the right.

<ol><li><p>make line graph depicting the initial and final positions of the bird </p></li><li><p>use velocity formula: v = final - initial / time = 20 mi / 0.25 h = 80 mph </p></li></ol><ul><li><p>the velocity is positive, which makes sense because the line graph shows motion to the right. </p></li></ul><p></p>
25
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At t =12 s, frank is at x=25 m. 5 s later, hes at x = 20 m. what is franks velocity? (if it is to the left, it will be negative)

26
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jenny runs 1 mi to the northeast, then 1 mi south. graphically find her net displacement

27
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when measuring, certain precision is need. to do this, measurement if stated through —- —-:digits that are reliably known

significant figures

28
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when multiplying or dividing, how do you know how many sig figs there should be?

based on the lowest number of sig figs in the problem

29
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when adding or subtracting, the number of decimal places should be based on

the number with the least amount of decimal places in the problem

30
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rank in order from most to least, the number of sig figs: a. 8200, b. 0.0052, c. 0.430, d. 4.321×10^-10

d > c > b = a

31
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when a physical quantity is described by a single number

scalar quantity

32
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quantity that has both a size and a direction

vector quantity

33
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the size or length of a vector

magnitude

34
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how is a vector graphically represented

with an arrow

35
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vector that represents the distance and direction of an objects motion; it is drawn from the objects initial to its final position, regardless of the actual path followed between the two poins

displacement vector

36
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Anna walks 90 m due east and then 50 m due north. what is her displacement from her starting point?

  1. draw a right triangle with vectors and identify its sides

  2. use soh cah toa to determine lengths

  3. find the hypot. to find the net displacement

    1. use pythagorean theorem: d²net = (50m)²+(90)² → 103m

  4. now use tan. to find the angle for the direction

    1. tan^-1 (50 m/90m)=tan^-1(5/9)=29 degrees

  5. the net displacement if 100 m 29degree north east