Solving Simple Linear Inequalities · CSEC Mathematics
22 past-paper questions on Solving Simple Linear Inequalities, part of ALGEBRA, from every CSEC Mathematics paper on Quelpr.
- Q241 mark · multiple choice· CSEC Mathematics · January 2011 · Paper 1If
xis an integer that satisfies the inequality4 < 2x \le 6, then - Q291 mark · multiple choice· CSEC Mathematics · January 2014 · Paper 1If
xis an integer which satisfies the inequalities4 < x - 2 < 8, then the SMALLEST possible value ofxis - Q281 mark · multiple choice· CSEC Mathematics · May/June 2011 · Paper 1For
2x + 3 \ge 9, the range of values ofxis - Q281 mark · multiple choice· CSEC Mathematics · May/June 2012 · Paper 1Given
2x + 3 \ge 9, the range of values ofxis - Q241 mark · multiple choice· CSEC Mathematics · May/June 2013 · Paper 1If
xis an integer that satisfies the inequality4 < 2x \le 6, then - Q241 mark · multiple choice· CSEC Mathematics · May/June 2015 · Paper 1If
xis an integer that satisfies the inequality4 < 2x \le 6, then - 1(b)(ii)2 marks· Mathematics Q1 1(b)(ii)In a good week, Jenny's wage is $1 000.00 or more. What is the LEAST number of customers that Jenny must serve in order to have a good week?
- 2(a)(i)3 marks· Mathematics Q2 2(a)(i)Solve for x, where x is a real number. 8 - x ≤ 5x + 2
- 2(a)(i)3 marks· Mathematics Q2 2(a)(i)Solve for x, where x is a real number: 2(x-6) + 3x ≤ 8.
- 2(a)(i)2 marks· Mathematics Q2 2(a)(i)Solve the inequality: 3 - 2x < 7
- 2(a)(ii)1 mark· Mathematics Q2 2(a)(ii)If x is a whole number, determine the SMALLEST value that satisfies the inequality in (a) (i) above.
- 2(b)(i)2 marks· Mathematics Q2 2(b)(i)Solve the inequality 3 - 2x > 5.
- 2(b)(ii)3 marks· Mathematics Q2 2(b)(ii)Solve for x where x ∈ Z: 4 - x ≤ 13
- 2(c)(i)3 marks· Mathematics Q2 2(c)(i)Solve the inequality x - 3 < 3x - 7.
- 2(c)(ii)1 mark· Mathematics Q2 2(c)(ii)Determine the SMALLEST value of x that satisfies the inequality in (c)(i) above.
- 2(d)(i)1 mark· Mathematics Q2 2(d)(i)Solve for x: 2x - 7 ≤ 3.
- 4(a)(i)2 marks· Mathematics Q4 4(a)(i)Solve the inequality: 5 - 2x < 9.
- 4(a)(ii)1 mark· Mathematics Q4 4(a)(ii)If x is an integer, determine the SMALLEST value of x that satisfies the inequality in (a)(i) above.
- 4(b)(i)2 marks· Mathematics Q4 4(b)(i)Solve the inequality -7 < 3x + 5 ≤ 7.
- 4(b)(i)a)1 mark· Mathematics Q4 4(b)(i)a)3x - 1 < 11
- 4(b)(i)b)1 mark· Mathematics Q4 4(b)(i)b)2 ≤ 3x - 1
- 9(b)(iii)2 marks· Mathematics Q9 9(b)(iii)Hence, or otherwise, determine the interval for which f(x) ≤ 0.
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 Simultaneous Linear Equations 24
- Substitution in Algebraic Expressions 47
- Symbolic Representation 37
- Translation Between Algebraic and Worded Expressions 32
- Word Problems (Linear and Quadratic Equations/Inequalities) 20