MCQ
linear-equations-one-two-variables-l2 MCQ - Practice Questions with Answers
Solve 30 linear-equations-one-two-variables-l2 questions for RAS/RPSC preparation.
Practice questions
Q1Which statement correctly identifies a linear equation in one variable?
A linear equation needs an equality sign and the variable's highest power must be 1. One option lacks equality, one has a squared variable, and one places the variable in the denominator.
Q2Which value of x satisfies the linear equation 5x + 3 = 28?
A linear equation remains true only for values that balance both sides. For 5x + 3 = 28, subtracting 3 gives 5x = 25, so x = 5; the other options fail when substituted or skip the division by the coefficient.
Q3In the expression 5x + 8, which part is the constant?
A constant is a fixed number in an expression or equation, so 8 is the constant in 5x + 8. The number 5 is the coefficient, x is the variable, and 5x is a variable term.
Q4Which set lists only common linear-equation MCQ traps?
REET pedagogy items often ask the candidate to diagnose the error, not merely solve again. Sign errors, one-side operations and missing checks are exactly the traps a teacher should notice in Mary or Imran's work.
Q5In a class 6 to 8 lesson on simple linear equations, which teaching sequence best builds meaning before symbols?
A sound sequence begins with balance, then uses tables or strip models, and finally moves to symbols. This makes inverse operations meaningful; the other options start with rules, memorization, or a heavier graph idea too early.
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More questions
6A teacher wants to explain why the same operation must be done on both sides while solving x + 4 = 15. Which aid is most suitable?
7For the equation 2x - 3 = 11, which substitution check proves that x = 7 is a solution?
8Mary solves 3x - 4 = 11. Which option is the best checking line for her answer x = 5?
9Why does the equation x + y = 12 have more than one solution pair?
10Which pair of steps correctly clears the denominator in (x + 3) / 2 = 7 and then solves the equation?
11Match the classroom situation with the most suitable equation. List I: (1) Devika's rectangle has width 5 cm and perimeter 34 cm. (2) Asha has 5 more marbles than Imran and together they have 31. List II: (a) 2l + 10 = 34 (b) x + x + 5 = 31.
12Which approach best preserves useful verified mathematical explanations while avoiding a stale current-title claim?
13A word problem says, "A number increased by 7 is 25." Before writing the equation, which variable statement is most suitable?
14In a fraction equation, why should a teacher say "multiply the whole of both sides by the common denominator"?
15Assertion: A teacher first uses a balance model for x + 4 = 16. Reason: Doing the same operation on both sides preserves equality.
