Mathematics Assessment Program. Middle School Mathematics. Time Allowed Section A - 40 minutes; Section B - 40 minutes

Similar documents
Candidate Number. General Certificate of Secondary Education Higher Tier March 2013

USEFUL RELATIONSHIPS

Math 15 Test 3 Review Section Change 4.5 yards to inches. Round your answer to the nearest inch. (1 yd = 3 ft, 1 ft = 12 in)

8th Grade. Data.

Monday Tuesday Wednesday Thursday

Solutionbank S1 Edexcel AS and A Level Modular Mathematics

Georgia Online Formative Assessment Resource (GOFAR) 5th grade Unit 2

Larger Units. Smaller Units

Measurement Study Guide

GCSE 4353/01 MATHEMATICS (UNITISED SCHEME) UNIT 3: Calculator-Allowed Mathematics FOUNDATION TIER

School District of South Orange and Maplewood

Functional Skills Mathematics Level 2 (Set 3)

Customary Units of Length

A.M. The time between 12:00 midnight and 12:00 noon. Houghton Mifflin Co. 1 Grade 4 Unit 5

GCSE Mathematics Practice Tests: Set 6

1. Five more than three times a number x. 3. Seventeen percent of a number x.

Mathematics A Paper 1 (Non - Calculator) Foundation Tier PiXL Live Mock Paper Time: 1hour 45 minutes

FOR OFFICIAL USE Total Mark

Year 10 Mathematics, 2009

MATH GRADE 6 UNIT 6 RATE ANSWERS FOR EXERCISES

A 28-inch ribbon was cut into four equal lengths. How long was each piece of ribbon?

2'4'2'4'4'4'2'4. Name. 415 f t. 7 + = Write O.G55 in expanded form. 1. Find the area of the rectangle. Shade the area on the grid that shows 2173"=

GCSE 185/08 MATHEMATICS FOUNDATION TIER PAPER 2. A.M. THURSDAY, 17 November hours. Centre Number. Candidate Number. Surname.

Applications of Mathematics

7 MEASURE. Before you start. Objectives

Final Comprehensive

2018 School Competition Sprint Round Problems 1 30

Name: Statistics February 25, 2013

TIME MEASUREMENT. A 90 minutes B 180 minutes C 2 hours 30 minutes D 3 hours. + 2 hours +45 min. +15 min.

Piecewise Functions. Updated: 05/15/10

Ratio & Rate Reasoning PRESENTED BY MR. LAWS 6 TH GRADE MATH

June x. 2. x. 3. x. Sunday Monday Tuesday Wednesday Thursday Friday Saturday 8.NS.1 8.NS.1 8.NS.1 8.NS.1 8.NS /3 + 1/9 2.

Lower School Entrance Exam 2015 MATHEMATICS Hour

Show your work. Fill in the circle for the correct answer.

Grade 7 & 8 Math Circles Pair-O -Dice: The Game April 2/3, 2013

Year. Small Steps Guidance and Examples. Block 4 Converting Units. Released April 2018

General Certificate of Secondary Education Foundation Tier

Applications of Culture in Mathematics NCCTM 2008

Engage New York Grade 6. Module 1 Full Module Review

Sample Grade 7 End-of-Unit Assessment: Proportional Reasoning

Bishop Kelley High School Summer Math Program Course: Trigonometry and Trigonometry with Pre-Calculus

Year 10 Mathematics, 2007

Chapter 5 Rate, Ratio and Proportion

Summer Calendar for Rising 7 th Grade Students

2016 School Competition Sprint Round Problems 1 30

All AQA Unit 1 Questions Higher

Name. TAKS Practice Test GO ON

27Quantify Predictability U10L9. April 13, 2015

Mathematics Workbook

Problem 1. A cuboid of length x, width 5 less than x and a height of half the length has a surface area of 250 cm 2. Show that 4x 2 15x 250 = 0

Create a bungee line for an object to allow it the most thrilling, yet SAFE, fall from a height of 3 or more meters.

American Mathematics - 3rd Grade Homework Packet

Name: Section: 4A 4B 4C 4D 4E

Key skills application of number Adult numeracy Level 2. Test Paper

Practice Exam for Algebra II Module 1

CTB/McGraw-Hill. Class 511 Spring Packet Test ID:

Final Exam review Course II

ASVAB Arithmetic Reasoning

Name Date Class Practice A. 1. Bethany s dog eats 450 grams of food per day. Find this rate in kilograms per week.

Mathematics Set A Paper 2: reasoning

UNIT 7 PRACTICE PROBLEMS

ACTIVITY: Finding a Formula Experimentally

4According to professional regulations, a baseball bat

Sum Fun Tournament Meeting (Multiple Topics)

AG grams. What is the mass of her necklace rounded to the nearest tenth?

grams. What is the mass of his magazine rounded to the nearest tenth?

Candidate Name Centre Number Candidate Number MATHEMATICS - NUMERACY UNIT 2: CALCULATOR-ALLOWED FOUNDATION TIER SPECIMEN PAPER SUMMER 2017

3ft d. Name: Date: Period: Final Exam Review Key

Monday Tuesday Wednesday Thursday

Fractions Unit Review Packet

ADEC Examinations

NNC Year 6 Ratio and Proportion

2018 Chapter Competition Countdown Round Problems 1 80

Force and Motion Test Review

Algebra 1 Agenda 4.1. Monday. Tuesday. Thursday Lesson: Friday. No School! Linear Regression. Correlation Coefficient. Association & Causation

Gabe represents his mystery number with the variable f.

The Ordinary Man. Activity Begin with a discussion about estimation.

Paper Reference FM Paper Reference(s) FM201/01 Edexcel Functional Skills Mathematics Level 2

Copyright 2015 Edmentum - All rights reserved.

Grade: 8. Author(s): Hope Phillips

GCSE Mathematics Calculator Foundation Tier Free Practice Set 5 1 hour 30 minutes ANSWERS. Marks shown in brackets for each question (2)

USING A CALCULATOR TO INVESTIGATE WHETHER A LINEAR, QUADRATIC OR EXPONENTIAL FUNCTION BEST FITS A SET OF BIVARIATE NUMERICAL DATA

Converting Between Measurement Systems. ESSENTIAL QUESTION How can you use ratios and proportions to convert measurements? 7.4.E


PATTERNS & FUNCTIONS

CRS SKILL LEVEL DESCRIPTION

Chapter 0 Pretest = 4

Rates and measurement Block 1 Student Activity Sheet

2019 State Competition Sprint Round Problems 1 30

Is lung capacity affected by smoking, sport, height or gender. Table of contents

Int Math 1 Handout (Standards: N-Q.A.1-3)

GCSE Mathematics Practice Tests: Set 3

2.5. All games and sports have specific rules and regulations. There are rules about. Play Ball! Absolute Value Equations and Inequalities

Paper 2. Mathematics test. Calculator allowed. First name. Last name. School KEY STAGE TIER

Energy Drilling Prospects

Hello Students and Parents. We will complete Chapter 12 this week. There is a Chapter 12 Test on Friday February 12, 2016.

Standard 3.1 The student will plan and conduct investigations in which

Chapter : Linear Motion 2

5 th GRADE WEEKLY MATH RESEARCH PROJECTS

Unit 4 Homework Key. Lesson 4.1. Define variables and create equations for each of the following linear situations.

Transcription:

Mathematics Assessment Program MS - 3 Middle School Mathematics Time Allowed Section A - 40 minutes; Section B - 40 minutes These tasks give you a chance to show what you know and how you reason, and to solve mathematical problems. Please show your work and reasoning in the spaces provided. Explain any assumptions you make. Try as many tasks as you can in the time given. If you get stuck on a task, move on to the next task. Name: School: City: Teacher: Grade: Date: Do not write in the box below: MS-3 Short Tasks Bike Ride Linear Graphs Scatter Diagram A Million Dollars Sports Bag Tuck Shop Total These tests were developed with support from the Bill and Melinda Gates Foundation

Section A - 40 minutes Copyright 2012 by Mathematics Assessment 1 Test MS--3

Short Tasks 1. The spin on a washing machine takes out 35% of the water in the clothes. The clothes in the washing machine contain 3 pints of water. How much water is left after a spin? 2. Draw a circle around the fraction which is nearer to 1. 5_ 6_ 6 or 5 3. One of the numbers below has the same value as 3.5 x 10-3. Write true under the correct number. 35 x 10-4 3.5 x 10 3 0.00035 3500 4. After being dropped a certain ball always bounces back to 2/5 of the height of its previous bounce. After the first bounce it reaches a height of 125 inches. How high (in inches) will it reach after its fourth bounce 5. A picture is copied onto a sheet of paper 8.5 inches by 10 inches. A 1.5 inch margin is left all around. What area in square inches does the picture cover? Copyright 2012 by Mathematics Assessment 2 Test MS--3

Bike Ride Selina and Jack went for a bike ride today. They made this graph of their bike ride. 25 Total number of miles traveled 20 15 10 5 0 10:00 10:30 11:00 11:30 12:00 12:30 1:00 a.m. a.m. a.m. a.m. noon p.m. p.m. p.m. Time 1. How many miles did they travel in all? miles 2. How long did their bike ride take? hours 3. When were they cycling the fastest? Explain your answer. 4. What does the graph show that they did between 11:30 a.m. and 12 noon? Explain your answer. 5. What was their speed between 12 noon and 1 p.m.? miles an hour Copyright 2012 by Mathematics Assessment 3 Test MS--3

Linear Graphs Here are the equations of some linear graphs. y = 3 y = 2x+ 6 2y + x= 0 y = 1 3 x 2y x= 6 1. Four of the graphs are drawn below. a. Write the correct equation on each graph. b. Draw the graph of the left-over equation on the diagram opposite. Copyright 2012 by Mathematics Assessment 4 Test MS--3

2. a.. Which equation could represent the speed of someone walking steadily? b. Which equation could represent the conversion between two different currencies? Copyright 2012 by Mathematics Assessment 5 Test MS--3

Scatter Diagram A group of 66 students took two tests; Test A and Test B. In the scatter diagram, each square represents one student, and shows the scores that student got in the two tests. 35 Scores in Test A and Test B 30 25 Score in Test B 20 15 10 5 0 0 5 10 15 20 25 30 35 Score in Test A 1. The mean score for Test A was 19 and the mean score for Test B was 16. Plot a point to show this on the scatter diagram. 2. Draw a line of best fit on the scatter diagram. How can a line of best fit be used? Copyright 2012 by Mathematics Assessment 6 Test MS--3

3. Here are five statements about the scores shown on the scatter diagram. If a statement is true check ( ) it. If it is not true, write a correct statement. Statement Check ( ) or write a correct statement The scatter diagram shows positive correlation between the scores on Test A and the scores on Test B. The lowest score on Test A is lower than the lowest score for Test B. The range of scores on Test B is 25. The student with the highest score on Test A also has the highest score on Test B. The biggest difference between a student s scores on the two tests is 5. Copyright 2012 by Mathematics Assessment 7 Test MS--3

A Million Dollars In all these tasks you should show your calculations and give your answers to the nearest whole number. 1. How many $3.50 burgers can you buy for a million, 10 6, dollars? 2. How many years does it take to earn 10 6 dollars if you are paid $30 an hour and work 35 hours a week for 50 weeks a year? 3. A dollar bill weighs one gram. How many pounds do 10 6 dollar bills weigh? (10 3 grams is 1 kilogram and 1 kilogram is 2.205 pounds.) 4. A dollar bill is 0.0043 inches thick. How many yards high is a pile of 10 6 dollar bills? Copyright 2012 by Mathematics Assessment 8 Test MS--3

Section B - 40 minutes Copyright 2012 by Mathematics Assessment 9 Test MS--3

Sports Bag You have been asked to design a sports bag. The length of the bag will be 60 cm. The bag will have circular ends of diameter 25 cm. The main body of the bag will be made from 3 pieces of material; a piece for the curved body, and the two circular end pieces. Each piece will need to have an extra 2 cm all around it for a seam, so that the pieces may be stitched together. 1. Make a sketch of the pieces you will need to cut out for the body of the bag. Your sketch does not have to be to scale. On your sketch, show all the measurements you will need. 2. You are going to make one of these bags from a roll of cloth 1 meter wide. What is the shortest length that you need to cut from the roll for the bag? Describe, using words and sketches, how you arrive at your answer. Copyright 2012 by Mathematics Assessment 10 Test MS--3

Sports Bag continued Copyright 2012 by Mathematics Assessment 11 Test MS--3

Candy Bars A group of friends are planning to sell candy bars at the school shop. They conduct a small survey among 30 people, asking the question: How many candy bars do you eat in a typical week? Here are their results: 1 bar 4 bars 5 bars 1 bar 2 bars 25 bars 13 bars 0 bars 2 bars 9 bars 6 bars 16 bars 14 bars 10 bars 19 bars 11 bars 1 bar 0 bars 1 bar 3 bars 10 bars 25 bars 16 bars 13 bars 30 bars 8 bars 2 bars 0 bars 28 bars 0 bars 1. Draw graphs or charts to compare the results for males and females. Copyright 2012 by Mathematics Assessment 12 Test MS--3

Candy Bars continued 2. Chris says: We have found that the total number of candy bars eaten by all the males is 183, and the total number eaten by all the females is 92. In general, this means that men eat more candy bars than women. (a) Give two reasons why Chris is wrong in his reasoning. (b) Write one conclusion (comparing males and females) that is supported by the data. Show any work you do. Copyright 2012 by Mathematics Assessment 13 Test MS--3