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Class 10 Mathematics के इस tag से जुड़े questions। हर question के साथ chapter, topic, level और difficulty दी गई है।

MathematicsThe price of an adult ticket is (x) and a child ticket is (y). If (2x+3y=310) and (3x+2y=340), what is the adult ticket price?Class 10Pair of Linear Equations in Two VariablesAlgebraic methods: Substitution method and Elimination method.Level 57MediumMathematicsIn a two-digit number, the sum of digits is (9). The tens digit is (3) more than the units digit. What is the number?Class 10Pair of Linear Equations in Two VariablesAlgebraic methods: Substitution method and Elimination method.Level 56MediumMathematicsIn a two-digit number, the tens digit is (x) and the units digit is (y). If (x+y=13) and (x-y=3), what are the digits?Class 10Pair of Linear Equations in Two VariablesAlgebraic methods: Substitution method and Elimination method.Level 55MediumMathematicsA rectangle has length (l) and breadth (b). If (2l+2b=34) and (l-b=5), what are (l) and (b)?Class 10Pair of Linear Equations in Two VariablesAlgebraic methods: Substitution method and Elimination method.Level 55MediumMathematicsAt a fair, the number of adult tickets is (x) and child tickets is (y). If (x+y=12) and (50x+30y=500), what are (x) and (y)?Class 10Pair of Linear Equations in Two VariablesAlgebraic methods: Substitution method and Elimination method.Level 55MediumMathematicsThe sum of the ages of a father and son is (50). The father's age is (4) times the son's age. What are the ages?Class 10Pair of Linear Equations in Two VariablesAlgebraic methods: Substitution method and Elimination method.Level 55MediumMathematicsThe sum of two numbers is (14) and their difference is (4). What are the greater and smaller numbers?Class 10Pair of Linear Equations in Two VariablesAlgebraic methods: Substitution method and Elimination method.Level 55MediumMathematicsIn a shop, the total cost of two items is (154), and the first item is (22) costlier than the second. What is the graphical solution?Class 10Pair of Linear Equations in Two VariablesGraphical method of finding solutions.Level 54ExpertMathematicsIn a class, the total number of students in two groups is (74), and the first group has (16) more students than the second. What will be the graphical solution?Class 10Pair of Linear Equations in Two VariablesGraphical method of finding solutions.Level 54ExpertMathematicsIn a shop, the total cost of two items is (126), and the first item is (18) costlier than the second. What is the graphical solution?Class 10Pair of Linear Equations in Two VariablesGraphical method of finding solutions.Level 53ExpertMathematicsA library has (58) books of two types, and the first type is (12) more than the second. What will be the graphical solution?Class 10Pair of Linear Equations in Two VariablesGraphical method of finding solutions.Level 53ExpertMathematicsIn a shop, the total cost of two items is (90), and the first item is (14) costlier than the second. What is the graphical solution?Class 10Pair of Linear Equations in Two VariablesGraphical method of finding solutions.Level 52ExpertMathematicsLet x and y be two numbers. Three times their sum is 60 and twice their difference is 12; that is, 3x + 3y = 60 and 2x − 2y = 12. What is the solution (x, y) obtained by the graphical method?Class 10Pair of Linear Equations in Two VariablesGraphical method of finding solutions.Level 52ExpertMathematicsA farmer has (42) plants of two types, and the first type is (8) more than the second. What will be the graphical solution?Class 10Pair of Linear Equations in Two VariablesGraphical method of finding solutions.Level 52ExpertMathematicsThe sum of two numbers is (18), and their difference is (4). What is the solution by graphical method?Class 10Pair of Linear Equations in Two VariablesGraphical method of finding solutions.Level 54HardMathematicsIn a case, the total price of two tickets is (₹100), and the costlier ticket is (₹20) more than the cheaper one. If (x) and (y) are ticket prices, what is the graphical solution?Class 10Pair of Linear Equations in Two VariablesGraphical method of finding solutions.Level 54HardMathematicsOn a graph, two paths are shown by \(2x+5y=34\) and \(x+5y=26\). Where will they meet?Class 10Pair of Linear Equations in Two VariablesGraphical method of finding solutions.Level 53HardMathematicsIn a park, two paths are represented by \(3x+5y=39\) and \(x+5y=25\). What is their intersection point?Class 10Pair of Linear Equations in Two VariablesGraphical method of finding solutions.Level 53HardMathematicsOn a graph, two paths are shown by \(4x+2y=26\) and \(x+2y=11\). Where will they meet?Class 10Pair of Linear Equations in Two VariablesGraphical method of finding solutions.Level 53HardMathematicsIn a park, two paths are represented by \(2x+5y=29\) and \(x+5y=21\). What is their intersection point?Class 10Pair of Linear Equations in Two VariablesGraphical method of finding solutions.Level 52Hard

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