Houston Advanced Singapore Math Institute Beyond the Basics 02
Yeap Ban Har Dr. Yeap Ban Har Marshall Cavendish Institute Marshall Cavendish Institute email@example.com Singapore firstname.lastname@example.org Day Two SINGAPORE M AT H Beyond the Basics St Edward’s SchoolSlides are available at Florida, USA Openwww.banhar.blogspot.com Lesson Hawaii, US A Marshall Cavendish Institute www.facebook.com/MCISingapore www.mcinstitute.com.sg
My Pals Are Here! Mathematics (Second Edition) Eventual Symbolic Representation
Lesson 11We studied the strategies to help struggling readers as well asthose weak in representing problem situations.• Who is in the story? What is it all about?• Is the sentence easy?• Read a complex sentence as simple sentences.• Leave out numbers in reading.• Which sentence is best to start off with?• Do as we read.• Use paper strips.• How does the model look like? Can you picture it? How should the bar change?Let’s look at a word problem involving fractions.
Lesson 12Another area of difficulty is equivalent fraction.
How manytwelfths? What is the name of the smaller piece
Lesson 13Addition and subtraction of fractions – all depends onunderstanding what you can add and what you cannot.
Lesson 14Addition and subtraction of fractions – all depends onunderstanding what you can add and what you cannot.
Lesson 15How do we help students develop the method to divide fractionby a fraction?
Open LessonThis is an Open Lesson on Multiplication of fractions. Thelesson began with a review of basic multiplication fact through asimple game (Salute!). This was done in Hawaii – in place of aLesson Video.
Students were shown one whole which is divided into thirds, sixths, fourths as wellas two which were not yet divided into equal parts. They were asked to name thefraction represented by each part if the strip represented 1. Students were given a paper strip divided into thirds.Students were asked thevalue of one half of 2 thirds– they had difficulty usingthe diagram although theyseemed to know thealgorithm.They had to explain why thevalue is 1 third and 2 sixthFinal tasks doneindividually where theyhad to explain using adiagram the value of thisexpression.
The main task was 1 fourth x 2 thirds. Practice x = Without repeating numbers for numerators and denominators make correct multiplication sentences. Try to keep the numbers small.The idea of ¼ x 4sixths