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For which value is the statement (x<x+1) true?

Answer and explanation

Correct answer: सभी वास्तविक \(x\)

Subtracting \(x\) from both sides gives \(0<1\), which is always true. Therefore, \(x<x+1\) holds for every real value of \(x\). Options B and C impose unnecessary restrictions to positive or negative values, while option D is false because real solutions do exist. Exam tip: when identical variable terms cancel and leave an always-true statement, the solution set is all real numbers.

Related tags

Linear InequalitiesInequality BasicsReal NumbersSolution SetAlgebraic Solution Of Linear Inequalities In One VariableMathematicsClass 11 Mcq

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