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CBSE Class 7 Maths Syllabus 
Number System (50 hrs) 
(i) Knowing our Numbers:Integers 
• Multiplication and division of integers (through patterns). Division by zero is 
meaningless 
• Properties of integers (including identities for addition & multiplication, 
commutative, associative, distributive) (through patterns). These would include 
examples from whole numbers as well. Involve expressing commutative and 
associative properties in a general form. Construction of counterexamples, including 
some by children. Counter examples like 
• subtraction is not commutative. 
• Word problems including integers (all operations) 
www.edurite.com 
(ii) Fractions and rational numbers: 
• Multiplication of fractions 
• Fraction as an operator 
• Reciprocal of a fraction 
• Division of fractions 
• Word problems involving mixed fractions 
• Introduction to rational numbers (with representation on number line) 
• Operations on rational numbers (all operations) 
• Representation of rational number as a decimal. 
• Word problems on rational numbers (all operations) 
• Multiplication and division of decimal fractions 
• Conversion of units (length & mass) 
• Word problems (including all operations) 
(iii) Powers: 
• Exponents only natural numbers. 
• Laws of exponents (through observing patterns to arrive at generalisation.) 
(i) a^m * a^n = a^m+n 
(ii) (a^m)^n = a^mn 
(iii) a^m / a^n = a^m-n, Where m - n E N
www.edurite.com 
Algebra (20 hrs) 
ALGEBRAICEXPRESSIONS 
• Generate algebraic expressions (simple) involving one or two variables 
• Identifying constants, coefficient, powers 
• Like and unlike terms, degree of expressions e.g., x2y etc. (exponent≤3, number 
of variables ) 
• Addition, subtraction of algebraic expressions (coefficients should be integers). 
• Simple linear equations in one variable (in contextual problems) with two 
operations (avoid complicated coefficients) 
Ratio and Proportion (20 hrs) 
• Ratio and proportion (revision) 
• Unitary method continued, consolidation, general expression. 
• Percentage- an introduction. 
• Understanding percentage as a fraction with denominator 100 
• Converting fractions and decimals into percentage and vice-versa. 
• Application to profit and loss (single transaction only) 
• Application to simple interest (time period in complete years). 
Geometry (60 hrs) 
(i)Understanding shapes: 
• Pairs of angles (linear, supplementary, complementary, adjacent, vertically 
opposite) (verification and simple proof of vertically opposite angles) 
• Properties of parallel lines with transversal (alternate, corresponding, interior, 
exterior angles) 
(ii)Properties of triangles: 
• Angle sum property (with notions of proof & verification through paper folding, 
proofs using property of parallel lines, difference between proof and verification.) 
• Exterior angle property 
• Sum of two sides of a it’s third side 
• Pythagoras Theorem (Verification only) 
(iii)Symmetry 
• Recalling reflection symmetry 
• Idea of rotational symmetry, observations of rotational symmetry of 2-D objects.
(900,1200, 1800) 
• Operation of rotation through 900 and 1800 of simple figures. 
• Examples of figures with both rotation and reflection symmetry (both operations) 
• Examples of figures that have reflection and rotation symmetry and vice-versa 
(iv)Representing 3-D in 2-D: 
• Drawing 3-D figures in 2-D showing hidden faces. 
• Identification and counting of vertices, edges, faces, nets (for cubes cuboids, and 
cylinders, cones). 
• Matching pictures with objects (Identifying names) 
• Mapping the space around approximately through visual estimation. 
www.edurite.com 
(v)Congruence 
• Congruence through superposition (examples-blades, stamps, etc.) 
• Extend congruence to simple geometrical shapes e.g. triangles, circles. 
• Criteria of congruence (by verification) SSS, SAS, ASA, RHS 
(vi)Construction (Using scale, protractor, compass) 
• Construction of a line parallel to a given line from a point outside it. (Simple proof as 
remark with the reasoning of alternate angles) 
• Construction of simple triangles. Like given three sides, given a side and two angles 
on it, given two sides and the angle between them. 
Mensuration (15 hrs) 
• Revision of perimeter, Circumference of Circle 
Area 
Concept of measurement using a basic unit area of a square, rectangle, triangle, 
parallelogram and circle, area between two rectangles and two concentric circles. 
Data handling (15 hrs) 
i. Collection and organisation of data – choosing the data to collect for a hypothesis 
testing. 
ii. Mean, median and mode of ungrouped data – understanding what they represent. 
iii. Constructing bar graphs 
iv.Feel of probability using data through experiments. Notion of chance in events like 
tossing coins, dice etc. Tabulating and counting occurrences of 1 through 6 in a 
number of 
v.throws. Comparing the observation with that for a coin. Observing strings of throws, 
notion of randomness.

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Class 7 Cbse Maths Syllabus 2010-11

  • 1. CBSE Class 7 Maths Syllabus Number System (50 hrs) (i) Knowing our Numbers:Integers • Multiplication and division of integers (through patterns). Division by zero is meaningless • Properties of integers (including identities for addition & multiplication, commutative, associative, distributive) (through patterns). These would include examples from whole numbers as well. Involve expressing commutative and associative properties in a general form. Construction of counterexamples, including some by children. Counter examples like • subtraction is not commutative. • Word problems including integers (all operations) www.edurite.com (ii) Fractions and rational numbers: • Multiplication of fractions • Fraction as an operator • Reciprocal of a fraction • Division of fractions • Word problems involving mixed fractions • Introduction to rational numbers (with representation on number line) • Operations on rational numbers (all operations) • Representation of rational number as a decimal. • Word problems on rational numbers (all operations) • Multiplication and division of decimal fractions • Conversion of units (length & mass) • Word problems (including all operations) (iii) Powers: • Exponents only natural numbers. • Laws of exponents (through observing patterns to arrive at generalisation.) (i) a^m * a^n = a^m+n (ii) (a^m)^n = a^mn (iii) a^m / a^n = a^m-n, Where m - n E N
  • 2. www.edurite.com Algebra (20 hrs) ALGEBRAICEXPRESSIONS • Generate algebraic expressions (simple) involving one or two variables • Identifying constants, coefficient, powers • Like and unlike terms, degree of expressions e.g., x2y etc. (exponent≤3, number of variables ) • Addition, subtraction of algebraic expressions (coefficients should be integers). • Simple linear equations in one variable (in contextual problems) with two operations (avoid complicated coefficients) Ratio and Proportion (20 hrs) • Ratio and proportion (revision) • Unitary method continued, consolidation, general expression. • Percentage- an introduction. • Understanding percentage as a fraction with denominator 100 • Converting fractions and decimals into percentage and vice-versa. • Application to profit and loss (single transaction only) • Application to simple interest (time period in complete years). Geometry (60 hrs) (i)Understanding shapes: • Pairs of angles (linear, supplementary, complementary, adjacent, vertically opposite) (verification and simple proof of vertically opposite angles) • Properties of parallel lines with transversal (alternate, corresponding, interior, exterior angles) (ii)Properties of triangles: • Angle sum property (with notions of proof & verification through paper folding, proofs using property of parallel lines, difference between proof and verification.) • Exterior angle property • Sum of two sides of a it’s third side • Pythagoras Theorem (Verification only) (iii)Symmetry • Recalling reflection symmetry • Idea of rotational symmetry, observations of rotational symmetry of 2-D objects.
  • 3. (900,1200, 1800) • Operation of rotation through 900 and 1800 of simple figures. • Examples of figures with both rotation and reflection symmetry (both operations) • Examples of figures that have reflection and rotation symmetry and vice-versa (iv)Representing 3-D in 2-D: • Drawing 3-D figures in 2-D showing hidden faces. • Identification and counting of vertices, edges, faces, nets (for cubes cuboids, and cylinders, cones). • Matching pictures with objects (Identifying names) • Mapping the space around approximately through visual estimation. www.edurite.com (v)Congruence • Congruence through superposition (examples-blades, stamps, etc.) • Extend congruence to simple geometrical shapes e.g. triangles, circles. • Criteria of congruence (by verification) SSS, SAS, ASA, RHS (vi)Construction (Using scale, protractor, compass) • Construction of a line parallel to a given line from a point outside it. (Simple proof as remark with the reasoning of alternate angles) • Construction of simple triangles. Like given three sides, given a side and two angles on it, given two sides and the angle between them. Mensuration (15 hrs) • Revision of perimeter, Circumference of Circle Area Concept of measurement using a basic unit area of a square, rectangle, triangle, parallelogram and circle, area between two rectangles and two concentric circles. Data handling (15 hrs) i. Collection and organisation of data – choosing the data to collect for a hypothesis testing. ii. Mean, median and mode of ungrouped data – understanding what they represent. iii. Constructing bar graphs iv.Feel of probability using data through experiments. Notion of chance in events like tossing coins, dice etc. Tabulating and counting occurrences of 1 through 6 in a number of v.throws. Comparing the observation with that for a coin. Observing strings of throws, notion of randomness.