#Goals: SWBAT...
1. Draw correct FBD's, with appropriate vector magnitude and direction.
2. Support classmates with helpful tutoring
3. Use FBD's to find Net Force
4. Describe the relationship between mass, net force, and acceleration
Warm-Up (4min)
Copy and fill in (or choose) the correct answers for the following:
CLASSWORK
1. #028A: Newton's 2nd Law
Notes:
2. #028B: Practice with the 2nd Law
A. Complete the chart on the board. You should be able to find one pattern for each of the three sections
B. Complete the following:
1. Determine the accelerations that result when a 12-N net force is applied to a 3-kg object and then to a 6-kg object.
2. A net force of 15 N is exerted on an encyclopedia to cause it to accelerate at a rate of 5 m/s2. Determine the mass of the encyclopedia.
3. Suppose that a sled is accelerating at a rate of 2 m/s2. If the net force is tripled and the mass is doubled, then what is the new acceleration of the sled?
4. Suppose that a sled is accelerating at a rate of 2 m/s2. If the net force is tripled and the mass is halved, then what is the new acceleration of the sled?
Need help? Click below...scroll down until you see the problems, then click the "see answer link"
At Home Learning (HW)
1. Quiz Friday on FBD's. review the following... Day 26 A, B, C and Day 27 A, B
2. #028C: Your homework, due Friday, is to prepare for class by watching 5 minutes worth of video. You should understand how to solve net force problems after watching the video
Take Notes: A Basic Newton's Second Law Problem
Watch the video, and answer the EdPuzzle Questions: EDpuzzle
NGSS Standard (this is what we're learning with this unit)
Analyze data to support the claim that Newton’s second law of motion describes the mathematical relationship amongthe net force on a macroscopic object, its mass, and its acceleration. [Clarification Statement: Examples of data could include tables or graphs of position or velocity as a function of time for objects subject to a net unbalanced force, such as a falling object, an object sliding down a ramp, or a moving object being pulled by a constant force.] [Assessment Boundary: Assessment is limited to one-dimensional motion and to macroscopic objects moving at non-relativistic speeds.]