📘 quantitative reasoning

1. Let's analyze the left star with numbers 3, 4, 2, and 5. We notice the diamond shape formed suggests sums along the edges or intersections to find relations. 2. Consider pairs o

1. Let's first understand the problem: We have four graphs each with two intersecting lines forming an "X" shape on a horizontal line. Numbers are positioned near the ends and inte

1. The problem states a series of four "X" shaped figures each with numbers at different vertices and intersections. 2. For each "X", we may infer relationships between the numbers

1. Let's understand each "A" shaped graph as a fraction problem where the vertical diagonals represent numerators and the horizontal base line represents denominators. 2. For the f

1. The problem shows four keyhole-shaped graphs with the top parts containing three numbers each and the rectangular bottoms containing some numbers. 2. The top-left graph has numb

1. The problem shows pairs of numbers that combine to form a third number in a box: - Top-left: 2 and 3 combine to 31

1. The problem involves four clusters of three numbers each, connected by lines. Each cluster forms a triangle with three numbers. 2. From the first cluster, numbers are 8, 7, and

1. Let's analyze the top-left shape where the circle is connected to rectangles and hearts: Each heart shape's number ($3$ and $4$) is connected to the circle labeled $2$, which, i

1. The problem is to find the missing values in sequences given in lines 20 to 27 by using patterns or arithmetic operations from previous lines. 2. Observing the previous sequence