Kinematics Unit 1 Test Flashcards
Average Speed
the total distance covered divided by the total time taken (instant in time)
Average Speed Formula
Vave =
d
–
t
Average Velocity
the total displacement divided by the time interval
Formula For AVERAGE VELOCITY:
average velocity =
displacement
———————
time taken
any “d” is the y-coordinate of a point from the beginning or end of a line
Vave = d2 - d1 ---------- t2 - t1 = ∆d ---- ∆t
Displacement
the change in position from a reference point
- vector quantity
- ->includes magnitude and direction
Displacement Formula
∆d = d2 -d1
When would you use the subtracting displacement formula?
∆d = d2 - d1
When there is 1 displacement or when vectors follow the same direction
EX. both vectors are going [E]
———————>——–>
When would you use the adding displacement formula?
∆d = ∆d1 + ∆d2
When there is more than 1 displacement or when vectors are in different directions
Ex one vector going [W] then another traveling [E] from that last point
Distance
the length of a path taken
- a scalar quantity
- ->includes magnitude only
Instantaneous Velocity
the moment-to-moment measurement of an object’s velocity
if the velocity of an object is CONSTANT…
then the instantaneous velocity is equal to its average velocity & equal to the SLOPE OF THE LINE on a p-t graph
if the velocity CHANGES every moment during the motion of an object…
then no portion of the p-t graph is a straight line
–>p-t is made up of tangents
How can you determine the slope of a curve?
each tangent on a curve has a unique slope, which represents the velocity at that instant
What does the slope of a straight line of a p-t graph give?
What does the slope of a tangent at a point on a curved p-t graph give?
straight line: the velocity
tangent: the instantaneous velocity
Magnitude
the number and unit of a vector
Non-Uniform Motion
an object that moves through unequal displacements in equal intervals of time
Origin
a main reference point
Position
the location of an object relative to a reference point
- vector quantity
- ->includes magnitude, direction and a reference point
Characteristics and Examples of Scalar Quantities
-only have a size and unit
2 Parts:
- Number
- Unit
Examples:
Distance (d) - 5m
Speed (v) - 15km/hr
Time (t) -8.0s