Exercises
Challenge your intermediate logical problem-solving abilities with a varied set of reasoning questions. Analyze relationships in abstract syllogisms, work out family-sibling number puzzles, draw valid conclusions from conditional statements, and use positional clues to solve a colored-house sequence. You will also apply rate, time, and distance reasoning to determine when one train catches another. This quiz is designed to test careful reading, deduction, pattern recognition, and practical mathematical logic. Take it to see how confidently you can turn clues into correct conclusions.
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The given relationships don't definitively state that any bloogs are also blints. The statement 'Some blargs are blints' doesn't necessarily imply that any bloogs are blints, as all bloogs could be the subset of blargs not overlapping with blints.
Let B be the number of brothers John has, and S be the number of sisters. According to the problem: S = 2B. For Emma, S = B - 1. Solving these gives 4 siblings in total (2 brothers and 2 sisters).
Since every green item must be rectangular and all rectangles are said to be on the table, it follows that all green items must be on the table too.
The five houses can be arranged as follows from left to right: Red, Green, Blue, Yellow, and White. The red house is fourth in the position.
The first train travels 60 km in one hour. The speed difference is 15 km/hr (75 - 60). It will take 4 hours for the second train to make up the 60 km gap, thus overtaking the first train at 5 PM.
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