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pedagogy-of-mathematics-l1 MCQ - Practice Questions with Answers

Solve 30 pedagogy-of-mathematics-l1 questions for RAS/RPSC preparation.

Practice questions

Q1Which option correctly matches each classroom evidence with the assessment idea it mainly shows?

A Child explains how she made 10 with seeds - informal observation; teacher finds that 18, 19, 30 shows a break after nineteen - diagnostic teaching; teacher gives hundred-chart practice around 20 - remedial support.
B Child explains how she made 10 with seeds - formal test; teacher finds that 18, 19, 30 shows a break after nineteen - remedial support; teacher gives hundred-chart practice around 20 - error analysis.
C Child explains how she made 10 with seeds - remedial support; teacher finds that 18, 19, 30 shows a break after nineteen - formal test; teacher gives hundred-chart practice around 20 - informal observation.
D Child explains how she made 10 with seeds - error analysis; teacher finds that 18, 19, 30 shows a break after nineteen - informal observation; teacher gives hundred-chart practice around 20 - formal test.
Explanation

Observation of a child's explanation can be valid informal assessment because it reveals mathematical thinking. Diagnosis names the exact break, while remediation gives focused help; the distractors swap these steps.

Q2Asha counts seeds before writing number symbols. Which principle does this best show?

A Symbols should come before objects
B Move from concrete action toward representation and symbols
C Avoid mathematical language in early grades
D Use only textbook exercises for accuracy
Explanation

The best primary route is object, action, talk, picture, and then symbol. Asha’s seed counting helps the teacher see whether the numeral has meaning.

Q3A child solves 46 + 27 as 613 by adding 4 + 2 = 6 and 6 + 7 = 13 side by side. Which remedial step follows the diagnosis most directly?

A Ask the child to copy 46 + 27 correctly five times.
B Tell the child to use only mental calculation from now on.
C Give harder three-digit addition problems for more challenge.
D Use tens bundles and ones to show that 13 ones become 1 ten and 3 ones, then record 73.
Explanation

The diagnosed gap is not addition fact recall; it is failure to regroup 13 ones into 1 ten and 3 ones. Concrete tens and ones connect the calculation to place value, while copying, mental-only work, or harder sums leave the misconception untouched.

Q4Which statement is incorrect for a primary mathematics classroom?

A A child's wrong answer can show the teacher what the child is thinking.
B Drawing, speaking, and using objects can be part of mathematics learning before symbols.
C A teacher should start remedial work before finding the child's exact misconception.
D Children may use home-language talk to explain a mathematical relation.
Explanation

Remediation works only after the teacher has identified the specific misconception or gap. Errors, drawings, objects, and home-language explanations are useful evidence and supports in a primary classroom.

Q5How many of the following teacher actions show mathematisation rather than rote mechanical procedure? 1. Asking children to make 10 using seeds before writing 7 plus 3. 2. Asking children to state the rule for carrying without showing place value. 3. Asking children to estimate a classroom length with hand spans and then check with a standard tool. 4. Asking children to sort objects by shape properties and explain their grouping.

A 1
B 2
C 3
D 4
Explanation

Actions 1, 3, and 4 require children to represent, estimate, check, classify, or explain. Action 2 is only rule recitation because the place-value idea is not made visible.

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More questions

6Read the statements about a Class 4 measurement activity. Statement 1: Letting children estimate the classroom length with hand spans before using a metre scale can support mathematical thinking. Statement 2: The activity should stop after the estimate because standard units are unnecessary in primary mathematics. Which option is correct?

ABoth statements are true.
BBoth statements are false.
CStatement 1 is false and Statement 2 is true.
DStatement 1 is true and Statement 2 is false.

7Match child action with pedagogy focus: 1. Meena buys two pretend items 2. Karan explains a wrong subtraction 3. Devika sorts shapes by corners. a. Geometry attributes b. Community mathematics c. Error analysis

A1-a, 2-b, 3-c
B1-c, 2-a, 3-b
C1-b, 2-c, 3-a
D1-b, 2-a, 3-c

8Imran uses Mewari at home and says a local word while comparing two lengths. What should the teacher do first?

AReject the local word and demand only formal terminology
BSkip measurement because language is mixed
CAccept the home-language word, then connect it to the formal mathematics word
DGive a written test immediately

9Which statement best shows mathematisation in a primary mathematics class?

AChildren notice a relation, represent it, and use it to solve a new situation.
BChildren copy ten solved examples and repeat the same steps quickly.
CThe teacher gives the formula first and asks children to memorize it before any activity.
DChildren are marked only on whether their final answers match the answer key.

10Which statement best captures the core idea of primary mathematics teaching?

AChildren should first memorise rules and later see examples from daily life.
BChildren should organise quantity, shape, measure and patterns through action, talk and representation.
CChildren should copy standard solutions until they can reproduce them without support.
DChildren should avoid local examples because they make mathematics less formal.

11Which classroom action is least aligned with the idea that mathematisation is more important than rote mechanical procedure?

AChildren explain why 8 plus 5 can be seen as 10 plus 3.
BChildren compare two ways of measuring the same desk and discuss the difference.
CChildren sort shapes by sides and corners before naming the shapes.
DChildren chant the multiplication table without using it to solve or explain anything.

12Which RBSE-listed area most directly asks the teacher to study why Karan made a subtraction mistake?

AError analysis
BCommunity mathematics
CPlace value chart only
DLong written drill

13Assertion: Devika should sort shapes by sides and corners, not only by their names. Reason: Primary geometry grows when children notice attributes before memorising labels.

AAssertion is true, reason is false
BAssertion is false, reason is true
CBoth are true, but reason does not explain assertion
DBoth are true, and reason explains assertion

14Which observation is a valid informal assessment of a child's mathematical thinking?

AThe child sits quietly throughout the activity.
BThe child's notebook is neat and all margins are drawn.
CThe child explains that 8 plus 7 is 15 by making 10 from 8 and 2, then adding 5.
DThe child finishes copying all questions before others.

15Which pair is correct for primary mathematics pedagogy? I. Community mathematics uses local contexts. II. Diagnostic teaching gives focused support after locating the exact difficulty.

AOnly I
BOnly II
CBoth I and II
DNeither I nor II

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