What are the names of the three trig functions?
Sine, Cosine, Tangent
Define S.I. units (in your own words is fine)
S.I. units stand for "Systeme Internationales". These are the units generally used internationally by all scientists as an internationally understood language of math.
What goes on each axis of a position vs. time graph?
y axis - position
x axis - time
What is the difference between a scalar and a vector quantity?
How do we solve for a missing ANGLE? (inverse or regular)
Define speed.
An object's total distance per unit of time.
How do you solve for the AVERAGE SPEED of an object using a position vs. time graph?
Solve for the total distance and divide by the total time.
Time or displacement
Time
What is the name of the theorem we use to solve for a missing side of a triangle (assuming we have two sides)?
Give the formula for the Pythagorean Theorem.
a2 + b2 = c2
What is the slope equation? (BONUS: What does it tell you about an object's motion on a position vs. time graph?)
y2 - y1/ x2 - x1
BONUS: it tells you the velocity.
Which of the following is a vector quantity?
Speed or Velocity
Velocity
What does SOH CAH TOA stand for? (state the functions)
sine = opposite/hypotenuse
cosine = adjacent/hypotenuse
tangent = opposite/adjacent
What is the formula for velocity AND what are the S.I. units?
Displacement / Time (m/s)
What is the difference between an INSTANTANEOUS velocity and an AVERAGE velocity?
Instantaneous velocity means the velocity at a specific moment in time (i.e. the velocity at 2 seconds)
Average velocity means the overall velocity which is found by taking the displacement/time.
Add the vectors below:
---------> + <-----------------------------
10 49
39
Solve for the missing side using trig.
10.73
Define acceleration. Give its S.I. units.
The change in an object's velocity over time. (m/s2)
Solve for the instantaneous velocity of the object at 4 seconds.
using points (0,0) and (1,6)
6-0 / 1-0 = 6/1 = 6m/s
List the steps to add perpendicular vectors.
1. Tail-to-tip method
2. Pythagorean Theorem
3. Inverse Trigonometry