(i) Idea of sets, universal sets, finite and infinite sets, subsets, empty sets and disjoint sets.
Idea of and notation for union, intersection and complement of sets.
(ii) Solution of practical problems involving classification using Venn diagrams.
Notations: { }, , P'( the compliment of P).
¨· properties e.g. commutative, associative and distributive
Use of Venn diagrams restricted to at most 3 sets.
( h ) Logical Reasoning
Simple statements. True and false statements. Negation of statements, implications.
Use of symbols: use of Venn diagrams.
(i) Positive and negative integers, rational numbers
The four basic operations on rational numbers.
Match rational numbers with points on the number line. Notation: Natural numbers (N), Integers ( Z ), Rational numbers ( Q ).
( j ) Surds (Radicals)
Simplification and rationalization of simple surds.
Surds of the form , a and where a is a rational number and b is a positive integer.
Basic operations on surds (exclude surd of the form ).
· ( k ) Matrices and Determinants
( i ) Identification of order, notation and types of matrices.
( ii ) Addition, subtraction, scalar multiplication and multiplication of matrices.
( iii ) Determinant of a matrix
Not more than 3 x 3 matrices. Idea of columns and rows.
Restrict to 2 x 2 matrices.
Application to solving simultaneous linear equations in two variables. Restrict to 2 x 2 matrices.
( l ) Ratio, Proportions and Rates
Ratio between two similar quantities.
Proportion between two or more similar quantities.
Financial partnerships, rates of work, costs, taxes, foreign exchange, density (e.g. population), mass, distance, time and speed.
Relate to real life situations.
Include average rates, taxes e.g. VAT, Withholding tax, etc
( m ) Percentages
Simple interest, commission, discount, depreciation, profit and loss, compound interest, hire purchase and percentage error.
Limit compound interest to a maximum of 3 years.
( n) Financial Arithmetic
( i ) Depreciation/ Amortization.
( ii ) Annuities
(iii ) Capital Market Instruments
Definition/meaning, calculation of depreciation on fixed assets, computation of amortization on capitalized assets.
Definition/meaning, solve simple problems on annuities.
Shares/stocks, debentures, bonds, simple problems on interest on bonds and debentures.
( o ) Variation
Direct, inverse, partial and joint variations.
Expression of various types of variation in mathematical symbols e.g. direct (z n ), inverse (z ), etc.
Application to simple practical problems.
( a ) Algebraic expressions
(i) Formulating algebraic expressions from given situations
( ii ) Evaluation of algebraic expressions
e.g. find an expression for the cost C Naira of 4 pens at Naira each and 3 oranges at naira each.
Solution: C = 4 + 3
e.g. If =60 and = 20, find .
= 4(60) + 3(20) = 300 naira.
( b ) Simple operations on algebraic expressions
( i ) Expansion
(ii ) Factorization
¨·§ª (iii) Binary Operations
e.g. ( + )( + ), ( + 3)( – 4), etc.
factorization of expressions of the form ax + ay,
( + ) + ( + ), – ,
+ + where , , are integers.
Application of difference of two squares e.g. 49 – 47 =
(49 + 47)(49 – 47) = 96 x 2 = 192.
Carry out binary operations on real numbers such as: a*b = 2 + – , etc.
( c ) Solution of Linear Equations
( i ) Linear equations in one variable
( ii ) Simultaneous linear equations in two variables.
Solving/finding the truth set (solution set) for linear equations in one variable.
Solving/finding the truth set of simultaneous equations in two variables by elimination, substitution and graphical methods. Word problems involving one or two variables
( d ) Change of Subject of a Formula/Relation
( i ) Change of subject of a formula/relation
(ii) Substitution.
e.g. if = + , find v.
Finding the value of a variable e.g. evaluating given the values of and .
( e ) Quadratic Equations
( i ) Solution of quadratic equations
(ii) Forming quadratic equation with given roots.
(iii) Application of solution of quadratic equation in practical problems.
Using factorization i.e. = 0 either = 0 or = 0.
· §ªBy completing the square and use of formula
Simple rational roots only e.g. forming a quadratic equation whose roots are -3 and ( + 3)( – ) = 0.
(f) Graphs of Linear and Quadratic functions.
(i) Interpretation of graphs, coordinate of points, table of values, drawing quadratic graphs and obtaining roots from graphs.
( ii ) Graphical solution of a pair of equations of the form:
y = ax + bx + c and y = mx + k
§ª(iii) Drawing tangents to curves to determine the gradient at a given point.
Finding: (i) the coordinates of maximum and minimum points on the graph.
(ii) intercepts on the axes, identifying axis of symmetry, recognizing sketched graphs.
Use of quadratic graphs to solve related equations e.g. graph of = + 5 + 6 to solve + 5 + 4 = 0.
Determining the gradient by drawing relevant triangle.
( g ) Linear Inequalities
(i) Solution of linear inequalities in one variable and representation on the number line.
(ii) Graphical solution of linear inequalities in two variables.
(iii) Graphical solution of simultaneous linear inequalities in two variables.
Truth set is also required.
Simple practical problems
Maximum and minimum values. Application to real life situations e.g. minimum cost, maximum profit, linear programming, etc.
( h ) Algebraic Fractions
Operations on algebraic fractions with: ( i ) Monomial denominators
( ii ) Binomial denominators
Simple cases only e.g. + = ( x0, y 0).
Simple cases only e.g. + = where and are constants and or . Values for which a fraction is undefined e.g. is not defined for = -3.
¨·§ª(i) Functions and Relations
Types of Functions
One-to-one, one-to-many, many-to-one, many-to-many.
Functions as a mapping, determination of the rule of a given mapping/function.
( a ) Lengths and
Perimeters
(i) Use of Pythagoras theorem, §ªsine and cosine rules to determine lengths and distances.
(ii) Lengths of arcs of circles, perimeters of sectors and segments.
¨ §ª(iii) Longitudes and Latitudes.
No formal proofs of the theorem and rules are required.
Distances along latitudes and Longitudes and their corresponding angles.
( b ) Areas
( i ) Triangles and special quadrilaterals – rectangles, parallelograms and trapeziums
(ii) Circles, sectors and segments of circles.
(iii) Surface areas of cubes, cuboids, cylinder, pyramids, righttriangular prisms, cones andspheres.
Areas of similar figures. Include area of triangle = ½ base x height and ½absinC.
Areas of compound shapes.
Relationship between the sector of a circle and the surface area of a cone.
( c ) Volumes
(i) Volumes of cubes, cuboids, cylinders, cones, right pyramids and spheres.
( ii ) Volumes of similar solids
Include volumes of compound shapes.
(a) Angles
(i) Angles at a point add up to 360 .
(ii) Adjacent angles on a straight line are supplementary.
(iii) Vertically opposite angles are equal.
The degree as a unit of measure.
Consider acute, obtuse, reflex angles, etc.
(b) Angles and intercepts on parallel lines.
(i) Alternate angles are equal.
( ii )Corresponding angles are equal.
( iii )Interior opposite angles are supplementary
§ª(iv) Intercept theorem.
Application to proportional division of a line segment.
(c) Triangles and Polygons.
(i) The sum of the angles of a triangle is 2 right angles.
(ii) The exterior angle of a triangle equals the sum of the two interior opposite angles.
(iii) Congruent triangles.
( iv ) Properties of special triangles – Isosceles, equilateral, right-angled, etc
(v) Properties of special quadrilaterals – parallelogram, rhombus, square, rectangle, trapezium.
( vi )Properties of similar triangles.
( vii ) The sum of the angles of a polygon
(viii) Property of exterior angles of a polygon.
(ix) Parallelograms on the same base and between the same parallels are equal in area.
The formal proofs of those underlined may be required.
Conditions to be known but proofs not required e.g. SSS, SAS, etc.
Use symmetry where applicable.
Equiangular properties and ratio of sides and areas.
Sum of interior angles = (n – 2)180 or (2n – 4)right angles, where n is the number of sides
( d ) Circles
(i) Chords.
(ii) The angle which an arc of a circle subtends at the centre of the circle is twice that which it subtends at any point on the remaining part of the circumference.
(iii) Any angle subtended at the circumference by a diameter is a right angle.
(iv) Angles in the same segment are equal.
(v) Angles in opposite segments are supplementary.
( vi )Perpendicularity of tangent and radius.
(vii )If a tangent is drawn to a circle and from the point of contact a chord is drawn, each angle which this chord makes with the tangent is equal to the angle in the alternate segment.
Angles subtended by chords in a circle and at the centre. Perpendicular bisectors of chords.
the formal proofs of those underlined may be required.
¨ §ª( e ) Construction
( i ) Bisectors of angles and line segments
(ii) Line parallel or perpendicular to a given line.
( iii )Angles e.g. 90 , 60 , 45 , 30 , and an angle equal to a given angle.
(iv) Triangles and quadrilaterals from sufficient data.
Include combination of these angles e.g. 75 , 105 ,135 , etc.
¨ §ª( f ) Loci
Knowledge of the loci listed below and their intersections in 2 dimensions.
(i) Points at a given distance from a given point.
(ii) Points equidistant from two given points.
( iii)Points equidistant from two given straight lines.
(iv)Points at a given distance from a given straight line.
Consider parallel and intersecting lines.
Application to real life situations.
(i) Concept of the x-y plane.
(ii) Coordinates of points on the x-y plane.
Midpoint of two points, distance between two points i.e. |PQ| = , where P(x ,y ) and Q(x , y ), gradient (slope) of a line m= , equation of a line in the form y = mx + c and y – y = m(x – x ), where m is the gradient (slope) and c is a constant.
(a) Sine, Cosine and Tangent of an angle.
(i) Sine, Cosine and Tangent of acute angles.
(ii) Use of tables of trigonometric ratios.
(iii) Trigonometric ratios of 30 , 45 and 60 .
(iv) Sine, cosine and tangent of angles from 0 to 360 .
( v )Graphs of sine and cosine.
(vi)Graphs of trigonometric
ratios.
Use of right angled triangles
Without the use of tables.
Relate to the unit circle.
0 x 360 .
e.g. = sin , = cos
Graphs of simultaneous linear and trigonometric equations.
e.g. y = asin x + bcos x, etc.
( b ) Angles of elevation and depression
(i) Calculating angles of elevation and depression.
(ii) Application to heights and distances.
Simple problems only.
¨ §ª( c ) Bearings
(i) Bearing of one point from another.
(ii) Calculation of distances and angles
Notation e.g. 035 , N35 E
Simple problems only. Use of diagram is required. §ªSine and cosine rules may be used.
(i) Differentiation of algebraic functions.
(ii) Integration of simple Algebraic functions.
Concept/meaning of differentiation/derived function, , relationship between gradient of a curve at a point and the differential coefficient of the equation of the curve at that point. Standard derivatives of some basic function e.g. if y = x , = 2x. If s = 2t + 4, = v = 6t , where s = distance, t = time and v = velocity. Application to real life situation such as maximum and minimum values, rates of change etc.
Meaning/ concept of integration, evaluation of simple definite algebraic equations.
( A ) Statistics
(i) Frequency distribution
( ii ) Pie charts, bar charts, histograms and frequency polygons
(iii) Mean, median and mode for both discrete and grouped data.
(iv) Cumulative frequency curve (Ogive).
(v) Measures of Dispersion: range, semi inter-quartile/inter-quartile range, variance, mean deviation and standard deviation.
Construction of frequency distribution tables, concept of class intervals, class mark and class boundary.
Reading and drawing simple inferences from graphs, interpretation of data in histograms.
Exclude unequal class interval.
Use of an assumed mean is acceptable but not required. For grouped data, the mode should be estimated from the histogram while the median, quartiles and percentiles are estimated from the cumulative frequency curve.
Application of the cumulative frequency curve to every day life.
Definition of range, variance, standard deviation, inter-quartile range. Note that mean deviation is the mean of the absolute deviations from the mean and variance is the square of the standard deviation. Problems on range, variance, standard deviation etc.
§ªStandard deviation of grouped data
( b ) Probability
(i) Experimental and theoretical probability.
(ii) Addition of probabilities for mutually exclusive and independent events.
(iii) Multiplication of probabilities for independent events.
Include equally likely events e.g. probability of throwing a six with a fair die or a head when tossing a fair coin.
With replacement.
§ªwithout replacement.
Simple practical problems only. Interpretation of “and” and “or” in probability.
¨§ª
Vectors as a directed line segment.
Cartesian components of a vector
Magnitude of a vector, equal vectors, addition and subtraction of vectors, zero vector, parallel vectors, multiplication of a vector by scalar.
Reflection of points and shapes in the Cartesian Plane.
Rotation of points and shapes in the Cartesian Plane.
Translation of points and shapes in the Cartesian Plane.
Enlargement
(5, 060 )
e.g. .
Knowledge of graphical representation is necessary.
Restrict Plane to the and axes and in the lines = k, = x and y = k , where k is an integer. Determination of mirror lines (symmetry).
Rotation about the origin and a point other than the origin.
Determination of the angle of rotation (restrict angles of rotation to -180 to 180 ).
Translation using a translation vector.
Draw the images of plane figures under enlargement with a given centre for a given scale factor.Use given scales to enlarge or reduce plane figures.
Candidates should be familiar with the following units and their symbols.
( 1 ) Length
1000 millimetres (mm) = 100 centimetres (cm) = 1 metre(m).
1000 metres = 1 kilometre (km)
10,000 square metres (m 2 ) = 1 hectare (ha)
( 3 ) Capacity
1000 cubic centimeters (cm 3 ) = 1 litre (l)
1000 grammes (g) = 1 kilogramme( kg )
( 5) Currencies
The Gambia – 100 bututs (b) = 1 Dalasi (D)
Ghana – 100 Ghana pesewas (Gp) = 1 Ghana Cedi ( GH¢)
Liberia – 100 cents (c) = 1 Liberian Dollar (LD)
Nigeria – 100 kobo (k) = 1 Naira (N)
Sierra Leone – 100 cents (c) = 1 Leone (Le)
UK – 100 pence (p) = 1 pound (£)
USA – 100 cents (c) = 1 dollar ($)
French Speaking territories: 100 centimes (c) = 1 Franc (fr)
Any other units used will be defined.
( 1) Use of Mathematical and Statistical Tables
Mathematics and Statistical tables, published or approved by WAEC may be used in the examination room. Where the degree of accuracy is not specified in a question, the degree of accuracy expected will be that obtainable from the mathematical tables.
The use of non-programmable, silent and cordless calculators is allowed. The calculators must, however not have the capability to print out nor to receive or send any information. Phones with or without calculators are not allowed.
Candidates should bring rulers, pairs of compasses, protractors, set squares etc required for papers of the subject. They will not be allowed to borrow such instruments and any other material from other candidates in the examination hall.
Graph papers ruled in 2mm squares will be provided for any paper in which it is required.
( 4) Disclaimer
In spite of the provisions made in paragraphs 4 (1) and (2) above, it should be noted that some questions may prohibit the use of tables and/or calculators.
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Welcome to our WASSCE / WAEC Further / Elective Mathematics past questions page.
Larnedu has the largest WASSCE past questions collection on the web and this is not an exaggeration.
We’re not perfect but we have been working towards improving every day and achieving our mission , which includes helping every student that accesses our learning resources and is ready to work hard, excel academically.
All the WAEC Further/Elective Math past questions on this page have been 100% free since day one and would likely remain so in the foreseeable future.
We actually spend our financial resources to have some of our WASSCE past questions sent to us, so please:
Remember, we started this page to help students who don’t have the budget for hardcopy WASSCE Further Math past question papers or who want easy access to the past question papers on their mobile devices or computers.
Go directly to the section on this page (skip the introductory text). We also recommend other resources such as the following: |
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The West African Senior School Certificate Examination (WASSCE) is a type of standardized test taken in West Africa, mostly by students who wish to proceed to the higher institution. It is administered by the West African Examination Council (WAEC).
It is only offered to candidates residing in Anglophone West African countries namely: Ghana, Gambia, Nigeria, Liberia and Sierra Leone and is written 2 times a year ( May/June and Nov/Dec) .
The WASSCE tests candidates according to the topics on the WAEC syllabus .
The contents in each WASSCE Elective Math question paper (for a specific year) is usually similar from one country to another. Questions on the WASSCE Elective Math theory section may be specified to be answered by candidates from a particular country and this happens mostly in the theory section.
A WASSCE question paper on a particular subject may be entirely cancelled and changed in a region when the West African Examination Council (WAEC) heading that region suspects a leakage of examination papers before the start of the exam.
Speed: Regular practice of our WASSCE Further Math past questions makes you faster on the exam day. It’s no secret that questions on the WASSCE for each particular subject are usually similar to questions in previous years since they’re from the same WAEC syllabus . WAEC also sometimes repeats questions word-for-word.
Exposure: Regular practice exposes you to your weaknesses and gives you a chance to better yourself before the exam.
Decreases chances of anxiety: Regular and efficient practice improves your confidence before the exam.
These and many more are some of the beautiful benefits of practising WASSCE Further/Elective Math past questions.
So it’s important you make it a habit to regularly practice with the past question papers. There’s no doubt that this would help you achieve the grades you desire on the WASSCE on the long run.
Don’t just focus only on the WAEC past questions we provide on this page. We also have other WASSCE related resources that will be of great help to you.
Below this section are the Further/Elective Math WASSCE / WAEC past questions we have for now. Feel free to use them in accordance to the rules stated on this page and our Terms of Service .
2011 | NG | |
2011 | NG | |
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53 responses.
Upon all the talks about this website being the best. You have absolutely NOTHING
Hi, we have extensive guides on how to pass the WASSCE and many more articles that has helped thousands of students prepare for the WASSCE. We’re working on adding more WASSCE past questions for various subjects soon. Apologies for any inconvenience caused. Best wishes.
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pls I need elective maths 2017 question
We’re working on adding more WASSCE past questions for Mathematics soon. Sorry for any inconvenience caused. Best wishes.
Hi, thank guys for providing resourceful materials for WASSCE. However, I am in need of Elective Mathematics past questions from 2001 to date please help me.
Hi Senesie, we’re working on adding more WASSCE past questions for various subjects soon. Sorry for any inconvenience caused. Best wishes.
please l need past questions like core maths ,elective maths and elective physics from 2013 up to date.thanks
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The management of the West African Examinations Council (WAEC) ahead of the administration of its international examination for five-member countries has released the 2022 WASSCE for School timetable for Ghanaian candidates.
According to the timetable sighted by EducationWeb, the 2022 edition of the West African Senior School Certificate Examination (WASSCE) will commence on Monday, August 1, 2022, and end on Tuesday, September 27, 2022.
Prospective WASSCE students in the country on Thursday, September 8, 2022, will sit for English Language (Objective and Essay) and Core/General Mathematics (Objective and Essay) on Thursday, September 15, 2022.
Integrated Science (Objective and Essay), the not-for-profit-making organization (WAEC) has said will be conducted on Wednesday, September 19, 2022, and Social Studies (Objective and Essay) on Monday, September 5, 2022.
The West African Examinations Council says it will this year introduce new technology as part of efforts to curb cases of examination malpractice. Please click here to download the official 2022 WASSC for School timetable .
In a related story, the Minister for Education, Mr Audutwum following the unsatisfactory performance of candidates who sat for 2021 WASSCE in some subjects has vowed to improve the pass rate of 2022 WASSCE mathematics.
“Actually the average is 60% certain subjects rate went up, others dipped but if you put in average is still 60%. So if you look at English and Maths, for example, there was a dip but Integrated Science saw a huge jump,” he stated.
I want to assure you that Mathematics should not see a dip in my time as somebody who is Mathematician, we are going to look at what went wrong and see what we can do,” Dr Osei Yaw Adutwum said at a press briefing.
The Bosomtwe Member of Parliament indicated he believes increasing the pass rate of English Language and Mathematics this academic year will guarantee a higher rate of entry into various public universities in the country.
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Mathematics 2022 WAEC Past Questions Exam Type: All JAMB WAEC NECO Exam year: All 2023 2022 2021 2020 2019 2018 2017 2016 2015 2014 2013 2012 2011 2010 2009 2008 2007 2006 2005 2004 2003 2002 2001 2000 1999 1998 1997 1996 1995 1994 1993 1992 1991 1990 1989 1988
This playlist solve WAEC 2022 Maths Essay questions and explain how marks were awarded to each question as it contained in the Marking Scheme
Mathematics 2022 WAEC Past Questions. The graph shows the relation of the form y = mx 2 2 + nx + r, where m, n and r are constants. Using the graph: (a) state the scale used on both axes; (b) find the values of m, n and r; (c) find the gradient of the line through P and Q; (d) state the range of values of x for which y > Q. (a) A man purchased ...
WAEC Mathematics Past Questions and Answers cover a wide range of topics and years. They include questions from previous exams, and by practicing with them, ... The WAEC Mathematics examination consists of two papers: Paper 1 and Paper 2. Paper 1 is a multiple-choice test that lasts for 1 hour and 30 minutes, while Paper 2 is a written exam ...
WAEC mathematics past question for 2022 - Free download as PDF File (.pdf) or read online for free.
In this video you learn the solution to Question 11(a), and also learn how marks were awarded at each stage of the solution as contained in the WAEC Marking ...
Download a PDF copy of WAEC past questions and answers on mathematics, for free. This past question is for candidates preparing for the West African Examinations Council (WAEC). Mathematics is a must-pass subject, especially if you are a science student. This does not mean that other students who are not in sciences should not take it seriously ...
Speed: Regular practice of our WASSCE Core Mathematics past questions makes you faster on the exam day. It's no secret that questions on the WASSCE for each particular subject are usually similar to questions in previous years since they're from the same WAEC syllabus. WAEC also sometimes repeats questions word-for-word.
WAEC Past Questions for Mathematics. Click on the year you want to start your revision. Mathematics Paper 2013. General Mathematics Paper 2,May/June. 2007 - With Answers. General Mathematics Paper 2,May/June. 2008 - With Answers. General Mathematics Paper 2,Nov/Dec. 2007 - With Answers. General Mathematics Paper 2, May/June 2009 - With ...
Mathematics. The resources below on Mathematics have been provided by WAEC to assist you understand the required standards expected in Mathematics final Examination. Students performance in examination under review was done by the Chief examiner, this you will see while exploring links like General Comment, Performance, Weaknesses, Strength and ...
2021/2022 WAEC Mathematics Questions and Answers Symbols used: ^ means raise to power / division. SQRT means square root. Scroll to the bottom to get the 2021 WAEC answers and refresh the page. Solutions to WAEC Mathematics Questions. 2022-2023 WAEC Mathematics Questions: Essay and Objectives with ANSWERS for easy go. 1.Evaluate: (0.064)^-1/3 ...
NOTE: If You Want us To Assist You In Supplying Night Questions and Answers For The 2022 Waec Gce Second series Mathematics Essay And Objectives (obj) Questions and Answers Runz/Expo/dubs/chokes. You will Need to Subscribe with Us. We Have Two Ways of Sending questions and answers to Students,Teachers, Principals and School Owners.
We have WAEC Past Questions and Answers for all the most popular WAEC subjects. Most of the WAEC past papers start from the most recent WAEC exam, down to a couple of years back. So, you will have the material that will help you study many WAEC past questions and the answers to the questions as well.
Practice WAEC Past Questions and Answers Online - All Subjects. WAEC recently launched a portal called WAEC e-learning to curb the number of failures in the WAEC May/June SSCE by creating a portal that contains the resources for all WAEC approved subjects that will students understand the standards required for success in respective examinations.
WAEC SYLLABUS FOR GENERAL AGRICULTURE 2021/2022 (WASSCE) PAPER 1: will consist of fifty multiple-choice objective questions, drawn from the common areas of the syllabus, to be answered in 1½ hours for 50 marks. PAPER 2: will consist of thirteen essay questions in two sections - Sections A and B, to be answered in 2½ hours for 100 marks.
WAEC GCE 2022 Mathematics Essay/Obj Questions and Answers:Mathematics questions and answers for the WAEC GCE exam in 2022. Hello, and thank you for joining u...
WAEC mathematics Questions and Answers 2022/2023 (Essay and Objectives) The WAEC Maths 2 (Essay) exam will begin at 8:30 a.m. and last for 2 hours and 30 minutes, while the WAEC Maths 1 (Objective) exam will begin at 2:00 p.m. and last for 1 hour and 30 minutes. This post contains WAEC Maths questions and answers 2022 for candidates who will ...
Benefits of regular WAEC past questions practice. Speed: Regular practice of our WASSCE Further Math past questions makes you faster on the exam day. It's no secret that questions on the WASSCE for each particular subject are usually similar to questions in previous years since they're from the same WAEC syllabus.
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In this video, Waec 2022 Mathematics Objective Questions are solved systematically and topics where the questions are from where highlighted.
1. A sector of a circle with a radius of as an area o. (a) Calculate, correct to 1 decimal place, the perimeter of the sector. (b) If the sector is bent such that its straight edges coincide to form a cone, calculate, correct. 2022 WAEC MATHEMATICS ANSWERS - Verified 2022 WAEC EXAM Mathematics Questions and Answers.
Prospective WASSCE students in the country on Thursday, September 8, 2022, will sit for English Language (Objective and Essay) and Core/General Mathematics (Objective and Essay) on Thursday, September 15, 2022. Integrated Science (Objective and Essay), the not-for-profit-making organization (WAEC) has said will be conducted on Wednesday ...