Term 3 Week 1-3; FSDr1,2,3 – Chapter 13 – Focus Study – Maths in Driving Week 4-7; MM1,2,3 – Chapter 2, 5, 9 – Units of Measurement and Applications; Applications.

Slides:



Advertisements
Similar presentations
Distance Time Distance – Time Graph. Distance Time Distance – Time Graph A Click the picture below that matches graph A.
Advertisements

Physics 218, Lecture IV1 Physics 218 Lecture 4 Dr. David Toback.
Speed, Velocity, and Acceleration
Unit 2-1: Relative Motion and Speed. Motion is Relative ❖ Although it may not appear as such, everything moves. ❖ Even things that appear to be at rest.
PHYSICS Revision Lesson 5 Velocity and Acceleration Distance-Time and Speed-Time Graphs.
Rate a comparison of two differing quantities can be expressed as a fraction. e.g.Rate of travel 80km/h Fuel Consumption 7.3 L/100km Fuel Price
1 Press Ctrl-A ©G Dear 2011 – Not to be sold/Free to use Stopping Distances Stage 6 - Year 11 Applied Mathematic (Preliminary General 1)
Zoom.  Relative – dependent upon your point of view  Position – Location described by using a reference point (with direction)  Motion – change in.
Rates. A rate is a ratio that involves two different units. A rate is usually expressed as an amount per unit, such as ‘price per ticket’ or ‘kilometres.
SPEED, DISTANCE AND TIME
CARS Speed and Acceleration. Speed To be able to: AllMostSome Define what speed is.. (MYP 2/3) Use the speed formula triangle to calculate speed (MYP.
Speed, Velocity and Acceleration What is speed? How is velocity different than speed? What is acceleration? Today’s Goal: Be able to use the proper equations.
Motion Review Physics TCHS.
Chapter 3 SPEED. Distance = Speed X Time Answer can be in metres (m) or kilometres (km)
Warm Up 99/12/11 How many significant figures are in 80900? Warms up will be checked Wed.
GET READY Questions will run automatically. Set 2 Question  0.35.
14. Mathematics and driving
Speed and Acceleration Measuring motion. Measuring Distance  Meter – international unit for measuring distance. = 50 m 1 mm.
Here is Usain Bolt’s 100 m world record time. What was his average speed during this race?
Measuring motion.
24/01/2016 Measuring Average Speeds Method Collect a metre stick and a stopwatch. Mark out and measure a distance and time how long it takes to cover this.
Rates of change Examples 1a) A circular stain gets larger as time goes on. Its radius r cm at time t s is given by r = 0.1t 2. Find the rate of change.
Stick it in! Can you stick the sheet that Mr Porter is giving you into your exercise books please?
UNIT TWO: Motion, Force, and Energy  Chapter 4Motion  Chapter 5Force  Chapter 6Newton’s Laws of Motion  Chapter 7 Work and Energy.
Last lesson Calculating speed Speed How could we measure the speed of an object? What do we need to know? How fast do you think I am going?
Warm-up 10/16:  1. What’s the difference between distance and displacement?  2. What’s the difference between speed and velocity?  Variables that have.
Speed and Acceleration
Speed and Velocity Chapter 9.2 Page 342.
Forces and Motion
MOTION What is motion? How can you describe the motion of different objects? What does all motion have in common? As each object is shown, think about.
WARMUP 10/10 How far would you travel moving at 12 m/min for 3.00 minutes? a m c m b m d miles.
Unit II Physical Science
Acceleration.
SPEED, DISTANCE AND TIME
Aims and objectives. Single award Unit 2/1 booklet 4: lesson 5 Exercise and fitness in humans.
Distance – Time Graph Distance Time.
Distance, time and speed To work out the speed of an object you need to know: the distance travelled how long it took to travel that distance.
Speed, Velocity and Acceleration
Mathematics and Driving
Speed and Velocity.
Chapter 9 Section 2 Speed & Velocity
Forces and Motion
Chapter 5 – Motion In this chapter you will learn about: Speed
A Question of Maths Instructions: Choose a number to answer a question
Speed and Acceleration
4.1 Position, Speed and Velocity
Chapter 9 Section 2 Speed and Velocity.
Chapter 4-1 The Foundations of Physical Science
Kinematics Formulae & Problems Day #1
Speed & Velocity.
Measuring Motion Vocabulary: Motion, Speed, Velocity and Acceleration
Average Velocity.
Linear Motion Problems
Recognizing, Describing, and Measuring Motion
Speed Vs Velocity.
Give yourself a CHECK for each item that is complete.
Speed, Distance, Time Calculations
Chapter 11: Motion Section 1 Part 2- Graphs of Speed
Speed Formula Quarter 4.
Speed, Distance, Time Calculations
What is Speed? Speed: The ratio of the distance an object moves to the amount of time an object moves Average Speed: Speed over the course of the ENTIRE.
Speed Notes.
Linear Motion Chapter 2.1 & 2.2.
Linear Motion Chapter 2.1.
Recognizing, Describing, and Measuring Motion
Calculating speed.
Motion- Chapter 1 pp
Presentation transcript:

Term 3 Week 1-3; FSDr1,2,3 – Chapter 13 – Focus Study – Maths in Driving Week 4-7; MM1,2,3 – Chapter 2, 5, 9 – Units of Measurement and Applications; Applications of Perimeter, Area and Volume; Similarity and Right-Angle Triangles/Trigonometry Week 8 – Catch Up Week/Revision if time Week 9 – Exams Term 4 Week 1-2; Finish off the Preliminary Course (eg MM3 – Ch 9 - Similarity and Right-Angle Triangles/Trigonometry) Week 3 – HSC Course begins Term 3 – Looking ahead

Write the heading!

You need this FACT SHEET for these questions FACT SHEET

Write the heading & highlighted notes! The RTA is now know as the RMS: Stamp duty LinkLink

No notes to write here; read it as a class or individually

To Do: Ex 13A (p431) Q2, 3, 6, Q8 (pick 2 cars & 1 motorbike), Q9, 10, 11

Write the heading! (a) I have borrowed 23.6 thousands,  23.6 x = $ To Do: Ex 13B (p436) Q1 (opt), 2, 3, 4, 6.

Write the heading! View the linked Excel table: Fuel Running Costs (RACV)Fuel Running Costs (RACV) Theory/Notes Fuel Rates are calculated in: km per Litre (km/L) or Litres per km (L/km) or Litres per 100km (L/100km)

Ask: How far can it travel in 1L? Answer: 7.4 L / 100 km = = 100  7.4 = … km on 1 Litre. So, if I have 48 L of petrol I can travel… Distance= 48 L  km = km (about 649 km) Ask: How much petrol does it take to travel in 1 km? Answer: 11 L / 100 km = = 11  100 = 0.11 L for 1 km. So, if I have to travel 640 km I need… Distance= 640 km  0.11 L = 70.4 L To Do: Ex 13C (p437) Q1 (opt), 2, 4, 6, 8, 9, 10*, 11* * For students aspiring for a Band 6 in General Maths

Write the heading & the Theory. Fill in the table below from Ex 13D. THINK? Which car depreciates the least?

Write the Theory. This formula is on the General Maths Formula Sheet Write the Example!

To Do: Ex 13D (p441) Q2, 3, 4, 6, 8, 9 (Continued next slide)

Write the Example 4. Note: A quicker way to the right hand column… Decreasing by 20% is the same as finding 80% of the amount. i.e. “  0.8” Can you do this one? Watch my quick way on the calculator…

Write the Theory. This formula is on the General Maths Formula Sheet To Do: Ex 13D (p443) Q12(opt),13,14,15,16,17, 21, 22, 23* see W.E.7 (p ) * For students aspiring for a Band 6 in General Maths

Write the heading! Remember this table from earlier work linked Excel table: Fuel Running Costs (RACV) Fuel Running Costs (RACV)

To Do: Ex 13E (p448) Q1-10, Q11-12* * For students aspiring for a Band 6 in General Maths

Write the heading!

This is NOT on your General Maths formula sheet and would need to be given in a question if it was asked about!

Write this theory. These two formulas are on the General Maths Formula Sheet

This is NOT on your General Maths formula sheet and would need to be given in a question if it was asked about! To Do: Ex 13F (p450) Q2 (a, c, e), 4(a, b), 7, 11, 12, 13, Q15* * For students aspiring for a Band 6 in General Maths

Write the heading! To Do: Ex 13G (p454) Q1, 2, 3

Write the heading! Write this theory. This formula Is on the General Maths Formula Sheet

How far does the car travel before I put my foot on the brake? D = S  T D = 60 km/h  2.5 seconds PROBLEM – THE UNITS ARE ALL DIFFERENT (eg Hours vs Seconds) How many metres are in 1 km? 1 km = 1000 metres, so 60 km/h is…  60 km / h = m / h. How many seconds are in 1 hour? 60  60 = 3600 seconds!  60 km/h… Speed in metres per second is: m / 3600 s… {calculate this…} Speed (in m/s) = 16.7 m/s NOW D = S x T = 16.7 m/s  2.5 seconds D = 41.7 metres This is the distance I travel BEFORE I even realise there is a problem that I need to brake for. It is called the reaction-time distance.

From LAST SLIDE… These formulas are NOT on your General Maths formula sheet and would need to be given in a question if it was asked about.

How far does the car travel before I put my foot on the brake? D = S  T D = 70 km/h  2.5 seconds PROBLEM – THE UNITS ARE ALL DIFFERENT (eg Hours vs Seconds) How many metres are in 1 km?  70 km / h = m / h. How many seconds are in 1 hour? 60  60 = 3600 seconds!  70 km/h… Speed in metres per second is: m / 3600 s… {calculate this…} Speed (in m/s) = 19.4 m/s NOW D = 19.4 m/s  2.5 seconds D = 48.6 metres When I use the brakes how much distance is there until I stop (in dry conditions)? Use d = 0.01v 2 from your text/notes (for this formula you can keep the velocity in km/h) d = 0.01  70 2 = 49  TOTAL DISTANCE = 48.6 metres + 49 metres = 97.6 metres! To Do: Ex 13H (p456) Q1(opt), 2, 4, 5, 7(opt), 8, 9(opt), 10, 11

End of Focus Study topic!