motion and forces Flashcards
explain that a scalar quantity has magnitude (size) but no specific direction
a scalar quantity has magnitude but no direction
Explain that a vector quantity has both magnitude (size) and a
specific direction
a vector has both magnitude and direction
explain the difference between vector and scalar quantities
vector - magnitude and direction
scalar - only magnitude and no direction
examples of vector quantities
displacement, velocity, acceleration, force, weight, momentum
examples of scalar quantities
distance, speed, mass, energy
recall that velocity is speed in a stated direction
velocity is speed in a given direction (ex 30 mph north, 20m/s)
meaning you can have objects travelling at a constant speed with a changing velocity because the object is changing direction whilst staying at the same speed.
equation relating speed, distance and time
speed(m/s) = distance(m) divided by time(s)
Analyse distance/time graphs
gradient = speed
flat = stopped
steeper = faster
curves = accelerating
steeper curve = speeding up (increasing gradient)
levelling off = slowing down (decreasing gradient)
how to determine the speed from the gradient in distance/time graphs
- if the line is straight - speed at any point on line is equal to the gradient of the line
- work out gradient - change in vertical/change in horizontal
- if the graph is curved, to find speed at certain time, you need to draw a tangent and then find the gradient of the tangent
- calculate average speed of an object when it has non uniform acceleration (its accelerating) by dividing distance travelled by time it takes to travel that distance
ex speed = distance /time
*still have to use tangent if graph is curved
equation relating acceleration, change in velocity and time *and when to use it
acceleration (m/s*2) = (final(m/s) - initial velocity(m/s)) /time(s)
*when working out average acceleration/deceleration
equation relating final velocity, initial velocity, acceleration, distance
final velocity squared - initial velocity squared = 2 * acceleration * distance
*=multiply
should use this to work out uniform acceleration/constant acceleration
Analyse velocity/time graphs to compare acceleration from gradients qualitatively
Flat sections- steady speed
Steeper graph- greater accel./decel.
Uphill- decel
Curve- changing accel
Analyse velocity/time graphs to calculate the acceleration from the gradient (for uniform acceleration only)
-area under section of the graph = distance travelled in that time interval
-for bits where accelerations constant you can split it into triangles and rectangles
- also find area under graph by counting squares under lien then multiplying the number of the value of one square
Analyse velocity/time graphs to determine the distance travelled using the area between the graph line and the time axis (for uniform acceleration only)
- split area into a triangle and rectangle and add areas
-area of triangle = base times height - or find value of one square and count total number of squares under the line and then multiply the values togther
Describe a range of laboratory methods for determining the speeds of objects such as the use of light gates
- Ruler and stopwatch -ruler finds distance travelled -stopwatches finds time
- light gates - size of object with ruler - light gate connected to timer which gives reading
-video analysis - Distance moved from frame to frame observed on a ruler in the pictures - time between frames is known
Recall some typical speeds encountered in everyday experience for wind and sound, and for walking, running, cycling and other transportation systems
-wind = 5-20 m/s
-speed of sound in air = 340m/s
- walking = 1.4 m/s
-running = 3 m/s
-cycling = 5.5 m/s
-car= 13-30 m/s
-train = up to 55m/s
-aero plane= 250 m/s
Recall the acceleration (due to gravity) in a free fall
-10m/squared
What is newtons first law
If resultant force on a stationary object is 0, the object will remain stationary. If the resultant force on a loving object is 0 it’ll keep on moving at the same velocity
Occording to Newton’s first law what will happen where the resultant force on a body is zero
- the resistive and driving forces on it must all be balance
- velocity will only change if there’s a non-zero resultant force acting on the object