A passenger train leaves the train depot 2 hours after a freight train left the same depot. The freight train is traveling.

Slides:



Advertisements
Similar presentations
D = r  t 1) Two planes take off at the same time, departing in separate directions. One plane travels 3 times as fast as the other plane. After 3 hours,
Advertisements

Bellringer Chapter 2: Section 5 Equations and Problem Solving.
Math 8H Problem Solving Day 2 Rate Time = Distance Algebra 1 Glencoe McGraw-Hill JoAnn Evans.
Warm Up Multiply #4 #1#2 #3 Add Solve. Warm Up # 1 Multiply.
DISTANCE: (d=rt).
UNIT 2 RECAP.
Rate-Time-Distance Problems Algebra Rate-Time-Distance Problems An object is in uniform motion when it moves without changing its speed, or rate. These.
Word Problems Quiz ~ Review. 1) At the Apple Orchard, tickets for adults cost $4.00 and $2.50 for students. How many of each kind of tickets were purchased.
Motion Word Problems Students will solve motion problems by using a Guess & Check Chart and Algebra.
Pamela Leutwyler. A B Town A is exactly 100 miles from Town B.
#1#1#1#1 #2#2 Solve: A Corvette can travel 368 miles in the same amount of time that it takes a Prius, that is traveling 35 m.p.h. slower, to cover 228.
Classic Math Problems with Distance, Rate, and Time
3.4 Rates 1. Solve problems involving two objects traveling in opposite directions. 2. Solve problems involving two objects traveling in the same direction.
Vectors. Vectors Vector: A quantity with both a magnitude and a direction. Vector: A quantity with both a magnitude and a direction. Scalar: A quantity.
Tuesday, October 19 Fill in planner –Test on Thursday! –Review Day Bell work –On a piece of loose leaf paper, describe a situation from your life which.
RATE PROBLEMS. INTRODUCTION Several types of problems fall into the category known as “rate problems”: –Distance –Work –Percent problems –Mixture problems.
MT 8.3: Working with Rate, Time, and Distance The formula that has to be remembered for this section is… R ● T = D (Rate x Time = Distance) There are four.
Introduction to Distance-Rate-Time Applications Example 1: Jan drives south out of Denver and averages 65mph. How far is she from Denver after 3 hours.
Ch 4: Solving & Graphing Inequalities G) Distance = rate x time Objective: To solve word problems involving distance, speed, and time.
Monday’s Warm Up. Objective By the end of today’s lesson, you will be able to solve an equation for a particular letter, given that the equation contains.
Angle and Motion Problems (Packets 5 and 6). The sum of the degrees of two complementary angles is 90. #1 If the measure of one of two complimentary angles.
T = 5 x = 9 x = 6/5 Solve ANSWER How long would it take you To travel 2 miles going 60mph?. 2 minutes.
Section Uniform Motion Problems. Planes An airplane took off from Birmingham to Los Angeles, traveling at an average of 600 miles per hour. One.
1 Law of Cosines Digital Lesson. 2 Law of Cosines.
7.5 SKM & PP 1 Systems of Equations. 7.5 SKM & PP 2 Word Problem Basics IDENTIFY your VARIABLES Write a COMPLETE SYSTEM Algebraically SOLVE the SYSTEM.
Long Test 2 – Feb. 13 (Monday) -finding the restrictions/excluded values -solving rational equations - translating phrases - word problems.
8.6 Digit and Coin Problems Goal: To use a system of equations to digit problems.
Algebra Motion Problems (Rate-Time-Distance). The Formula Rate ● Time = Distance Average speed Elapsed timeLinear Distance 50 mph ● 3 hours = 150 miles.
Word Problems: Distance, rate and time Type A: Same – Direction of travel A train leaves a train station at 1 pm. It travels at an average rate.
Example 1 A train leaves Slaton traveling east at 80 kilometers per hour. An hour later, another train leaves Slaton on a parallel track at 120 km/hr.
 You can use weighted averages to solve uniform motion problems when the objects you are considering are moving at constant rates or speeds.
Graphical Approach to solve multi-step problems T. T. Liang, Brain Maths, Vol. 2, problem 44 The railway distance between town X and Y is 680 km. A train.
BINGO Algebra 1 Chapter 8. #1 Determine whether the given pair is a solution of the system. (6, -1); x-y=3 2x+5y=6.
8-5 Motion d=rt 9P9: Interpret systems. Types of motion Problems T1) Distance covered is equal (d = d) T2) Distance covered is equal + wind or current.
5.5: Speeding up and Slowing down
Solving Equations. Solve: 1-Step Equations Addition & Subtraction r + 16 = -7u – 23 = 21.
MonomialsPolynomials Word Problems Chapter 4 Jeopardy.
Collision Course An Investigation Collision Course Two cars are on a collision course, heading straight at each other. One car is traveling at 50 miles.
Warm Up David took a drive to town at an average rate of 40 mph. In the evening, he drove back at 30 mph. If he spent a total of 7 hours driving, what.
DISTANCE = RATE*TIME D = rt D = r(t) D = r x t.
Counting Method When working out time difference we will use the Counting Method. This method will always work. Example :Find the time difference between.
Chapter 3: Solving Equations 3.6 Equations & Problem Solving.
Solving word problems work distance.
1) 43 mph to ft/sec 2) 16 days is how many minutes?
1. If you travel at 10mph for 1 hour, how far do you travel?
Problem Solving Using Systems of Linear Equations
Traffic Rules In America
3.4 Motion Problems Objective: Solve motion problems by setting up and solving an equations.
RATE PROBLEMS.
1-1-4 Kinematics Equations
The relative motion of objects.
1) Solve the triangle. Students,
Solve ANSWER x = 9 ANSWER t =
30 miles in 1 hour 30 mph 30 miles per hour
D = R x T Review 180 miles 75 mph 5 hours 100 miles
Unit 5: Problems and Answers
Animation in PowerPoint
Thursday Warm Up Your car averages 34 miles per gallon of gas on the highway. If gas costs $2.79 per gallon, how much does it cost in dollars per mile.
Main Idea and New Vocabulary Example 1: Convert Rates
8.5 Motion Problems.
Speed, Distance, and Displacement Problems
Warm up #4 Six apples and three oranges cost $3. 36
RATE PROBLEMS.
Review Test Questions.
An object travels 40 miles in 2 hrs. Calculate its speed?
SAT PREP UPSTREAM / DOWNSTREAM & MOTION Rita Korsunsky.
Velocity.
Motion Notes Ms. Rudisill.
Digital Lesson Law of Cosines.
Law of Cosines Ref page 417.
Presentation transcript:

A passenger train leaves the train depot 2 hours after a freight train left the same depot. The freight train is traveling 20 mph slower than the passenger train. Find the rate of each train, if the passenger train overtakes the freight train in three hours. Perry left school driving toward the lake one hour before Jaidee. Jaidee drove in the opposite direction going 6 mph slower then Perry for one hour after which time they were 174 mi. apart. What was Perry's speed?