How many significant figures are in 10.5m?
3
What is the difference between a scalar and vector? (What does one have that the other doesn't?)
Direction
vf2 = vi2 + 2aΔx
Solve for vf
vf = √(vi2 + 2aΔx)
To be able to add and subtract vector they must be broken up into x ________ and y ___________. Each blank is the same word.
Components
This value is 0 when an object is at the top of its motion.
vy
How many significant figures are in 1000.m/s?
4
Velocity
vf = vi + at
Solve for time
(vf - vi) / a
What would be the LENGTH of the resultant of adding the following 2 vectors:
A = 7.00m East
B = 5.00m South
8.60m
This value is the same throughout the objects motion because acceleration is only in the y direction.
vx
What is 3.00m + 2.5m with proper significant figures and units.
5.5m
This variable is defined as the rate of change in velocity.
Acceleration
Find an equation that would let you solve for time given you know the following variables:
vf, vi, Δx
You do NOT need to solve the equation for time. Just write the equation.
Δx = (1/2) (vi + vf) t
What would be the ANGLE of the resultant of adding the following 2 vectors:
A = 7.00m East
B = 5.00m South
54.5° S of E
What acceleration does a projectile experience? Give both the symbol used as well as the value with units.
g=-9.81m/s2
What is 150m / 35s with proper significant figures and units.
4.3m/s
This term (be specific) is 0 when an object is at the very top of its motion.
vy
Find and solve an equation for acceleration with the following givens:
vi, vf, Δx
vf2 = vi2 + 2aΔx
(vf2 - vi2) / 2Δx = a
What would be the length AND angle of adding the following vectors:
A = 4.00m South
B = 3.00m West
5.00m at 53.1° S of W
If an object is traveling 5m/s upwards when an object is 1m above the ground, what is its velocity when it is traveling downwards and is at a height of 1m?
-5m/s
What is (1/2)x(-9.81m/s2)x(3.0s)2 with proper significant figures and units?
44m
What is the mathematical definition (written as equation) for Δx.
xf-xi = Δx
Solve for time given:
vi = 0, Δx = 80m, a = 10m/s2
Δx = vit + (1/2)at2
√((2Δx) / a) = t
√(2(80m) / 10m/s2) = 4s
What are the two names of how vectors can be represented? The names are based on how they are reported.
Vector Component form (5.00m West, 10.0m North)
Angular Form (11.2m at 63.4° N of W)
An object is thrown at an angle of 30.00° with a speed of 19.62m/s. How long does it take to reach the top of its motion.
sin(θ) = opposite / hypotenuse = viy / vi
vi sin(θ) = viy = 19.62m/s sin(30.00°)
vfy = 0, a = g = -9.81m/s2
(vfy - viy) / t = a => (vfy - viy) / a = t
(0 - 9.81m/s) / (-9.81m/s) = 1.00s