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 wt ¹ 0 w4 t4 = w4 t4 = (-w2 t2 )2 Ans : C The number of candies in the bag is not given. Therefore the relationship cannot be determined. Ans : D Quadrilateral XYOW is not a cyclic quadrilateral since vertex 'O' is the center of the circle. Hence the relationship cannot be determined. Ans : D If any number between 0 and 1 is squared it can never exceed 1. y2 < 1 Ans : B Let P be an intersection point of LM and HK. Consider D KPM, \ m Ð KPM + k + m = 180 ......(1) [Sum of the measures of angles of a triangle] Similarly, D LPH, m Ð LPH + h + l = 180 ......(2) [Sum of the measures of angles of a triangle] From (1) and (2), m Ð KPM + k + m = m Ð LPH + h + l But Ð KPM @ Ð LPH [Vertically opposite angles] \ m Ð KPM = m Ð LPH Using the cancellation property of equality, we get k + m = h + l Ans : C Area of the parallelogram JKLM will be less than 12 because mÐ JML is less than 90. 12 > Area of parallelogram. Ans : A Assuming the least positive value of b i.e. b = 1 The given expression Index PART IV Drill : Section 1 : Verbal Reasoning Section 2 : Mathematical Reasoning Section 3 : Verbal Reasoning Section 4 : Mathematical Reasoning Section 5 : Reading Comprehension Section 6 : Mathematical Reasoning Section 7 : Verbal Reasoning Answer Explanation To The Drill Section 1 : Verbal Reasoning Section 2 : Mathematical Reasoning Section 3 : Verbal Reasoning Section 4 : Mathematical Reasoning Section 5 : Reading Comprehension Section 6 : Mathematical Reasoning Section 7 : Verbal Reasoning Test 1