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MFP1501 Assignment 2 Memo | Due 22 June 2026

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MFP1501 Assignment 2 Memo | Due 22 June 2026. All questions fully answered. 1.1 Define place value and explain its role in understanding multi-digit numbers. (2) 1.2 List Two (2) ways to represent the number 36 using Base-10 principles. (2) 1.3 Determine the value of the digit 8 in the number 285 as shown in the image (2) 1.4 Apply your knowledge of place value to outline a hands-on classroom activity using Dienes blocks or bottle tops to help Grade 2 learners understand place value. (4)

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, PLEASE USE THIS DOCUMENT AS A GUIDE ONLY

 QUESTION 1: PLACE VALUE

1. Study the diagram and answer the following questions

1.1 Define place value and explain its role in understanding multi-digit numbers.

 Definition: Place value is the numerical value that a digit has by virtue of its position (or place)
within a number.

 Role: It allows us to understand, read, and write multi-digit numbers efficiently. Without place
value, we would need a unique symbol for every single number; with it, we can represent
infinitely large or small numbers using just ten digits (0–9) because the value of a digit
multiplies by 10 every time it moves one position to the left.

1.2 List Two (2) ways to represent the number 36 using Base-10 principles.

 Standard Decomposed Form (Expanded Notation): 30+6 (or 3 tens and 6 ones).
 Concrete/Visual Representation: 3 Base-10 longs (rods) and 6 Base-10 units (cubes).

1.3 Determine the value of the digit 8 in the number 285 as shown in the image

 The digit 8 is in the tens column.
 Therefore, its value is 80 (or 8 tens).

1.4 Apply your knowledge of place value to outline a hands-on classroom activity using Dienes
blocks or bottle tops to help Grade 2 learners understand place value.

 Objective: To help learners understand that 10 ones group together to make 1 ten.
 Resources: Blue bottle tops (representing Units/Ones) and Red bottle tops (representing Tens),
plus a simple Tens/Ones template mat for each learner.

Steps:
 The teacher calls out a number, for example, 14.
 Learners are instructed to count out 14 blue bottle tops into their "Ones" column.
 The teacher explains the rule: "The Ones column can never hold 10 or more tops. It gets too
crowded!" 4. Learners physically take 10 of their blue bottle tops, place them into a small
small plastic bag (or swap them at the "Bank"), and trade them for 1 red bottle top.
 They move that 1 red top to the "Tens" column, leaving 4 blue tops in the "Ones" column to
visually represent 1 ten and 4 ones.

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