Solving Simultaneous Linear Equations · CSEC Mathematics
24 past-paper questions on Solving Simultaneous Linear Equations, part of ALGEBRA, from every CSEC Mathematics paper on Quelpr.
- 2(b)(iii) a)2 marks· CSEC Mathematics · 2003 (Specimen) · Paper 2Using the equations in (b)(i) and (ii), calculate the cost of admission to the cinema for a child.
- 2(b)(iii) b)2 marks· CSEC Mathematics · 2003 (Specimen) · Paper 2Using the equations in (b)(i) and (ii), calculate the cost of admission to the cinema for an adult.
- 4(a)5 marks· CSEC Mathematics · 2009 (second paper) · Paper 2Solve for
xandy:3x - y = 52x + 5y = 9 - Q311 mark · multiple choice· CSEC Mathematics · January 2013 · Paper 1The sum of two numbers,
xandy, is 18, and their difference is 14. Which pair of equations below describes the above statement? - Q311 mark · multiple choice· CSEC Mathematics · May/June 2011 · Paper 1The values of
xandywhich satisfy the equationsx + 2y = 27and2x - y = 19are respectively - Q281 mark · multiple choice· CSEC Mathematics · May/June 2013 · Paper 1The sum of two positive numbers (
pandq) is 32. Their difference is 12. What is the SMALLER number? - 1(b)(iv)3 marks· Mathematics Q1 1(b)(iv)In a certain week, Jenny and Shawna received the same wage for serving the same number of customers. How many customers did they EACH serve?
- 2(a)3 marks· Mathematics Q2 2(a)Solve the pair of simultaneous equations: 3x + 2y = 13 and x - 2y = -1.
- 2(b)4 marks· Mathematics Q2 2(b)Solve the simultaneous equations: 5x + 6y = 37 and 2x - 3y = 4.
- 2(b)5 marks· Mathematics Q2 2(b)Solve the simultaneous equations: 2x + y = 3 and 5x - 2y = 12.
- 2(b)(ii)4 marks· Mathematics Q2 2(b)(ii)Solve the equations obtained in (b)(i) above to find the cost of one packet of biscuits and the cost of one cup of ice cream.
- 2(c)4 marks· Mathematics Q2 2(c)Solve the following pair of simultaneous equations: 2x + 3y = 18; x + 5y = 23.
- 2(c)3 marks· Mathematics Q2 2(c)Solve the pair of simultaneous equations: 2x + y = 7; x - 2y = 1
- 2(c)4 marks· Mathematics Q2 2(c)Solve the simultaneous equations: 3x - 2y = 10 and 2x + 5y = 13.
- 2(c)(ii)1 mark· Mathematics Q2 2(c)(ii)Calculate the values of a and b.
- 2(c)(ii)2 marks· Mathematics Q2 2(c)(ii)Determine the two values of x that satisfy the equation y = x AND the equation derived in (c)(i).
- 2(c)(ii)2 marks· Mathematics Q2 2(c)(ii)Calculate the cost of one cassette.
- 2(c)(ii)2 marks· Mathematics Q2 2(c)(ii)Solve the equations to determine the cost of an adult ticket.
- 2(c)(ii)a)4 marks· Mathematics Q2 2(c)(ii)a)Calculate the mass of ONE lollipop.
- 2(c)(ii)b)4 marks· Mathematics Q2 2(c)(ii)b)Calculate the mass of ONE toffee.
- 2(d)4 marks· Mathematics Q2 2(d)Solve the following simultaneous equations: 3x - 2y = 19 and 2x + 3y = 4.
- 2(d)3 marks· Mathematics Q2 2(d)Show that the point of intersection is (1, -1).
- 2(d)3 marks· Mathematics Q2 2(d)2x + 3y = 9; 3x - y = 8
- 2(d)(i)2 marks· Mathematics Q2 2(d)(i)Write a pair of simultaneous equations in x and y to represent the information given above.
Related topics in ALGEBRA
- Binary Operations 12
- Changing the Subject of Formulae 22
- Completing the Square 18
- Direct and Inverse Variation 25
- Distributive Law for Factorisation and Expansion 16
- Factorising Algebraic Expressions 63
- Laws of Indices 13
- Proving Algebraic Identities 2
- Simplifying Algebraic Expressions 7
- Simplifying Algebraic Fractions 23
- Solving Linear Equations 27
- Solving Mixed Systems of Equations 13
- Solving Quadratic Equations Algebraically 22
- Solving Simple Linear Inequalities 22
- Substitution in Algebraic Expressions 47
- Symbolic Representation 37
- Translation Between Algebraic and Worded Expressions 32
- Word Problems (Linear and Quadratic Equations/Inequalities) 20