Practice IBPS PO 2025 Mains Data Analysis PYQ – 12 Oct 2025 (35 Questions with Solutions)

Find the pattern of the series and answer the question given below.

Series A: 0.5, 3, 16, 97, P, 5441

Series B: Q, \(Q - 400\), \(3.5P + 172\), 2296, 2100, 1956

Find the ratio of P to Q.

Find the pattern of the series and answer the question given below.

Series A: 0.5, 3, 16, 97, P, 5441

Series B: Q, \(Q - 400\), \(3.5P + 172\), 2296, 2100, 1956

Find the value of \(\sqrt{P - 4}\).

The side of a square is X cm, and the area of the square and the area of a rectangle are equal. If the length and breadth of the rectangle are (2X - 5) cm and (X – 6) cm, respectively, then find perimeter of the rectangle (in cm).

Three equations are given below. Solve the equations and answer the question given below. (Consider only the positive roots of equations A, B and C.)

A: \(x^{2} + x - 6 = 0\)

B: \(y^{2} + y - 12 = 0\)

C: \(2z^{2} - 3z - 5 = 0\)

I: \((2x + 3)^{x}\)

II: \((2^{2})^{y}\)

III: 12z

Find the relation between I, II and III.

Three equations are given below.

I: \(x^{2} - 12x + 35 = 0\)

II: \(y^{2} + 3y - 70 = 0\)

III: \(z^{2} - 5z - 14 = 0\)

Conditions: A: \(x = y > z;\) B: \(x < y > z;\) C: \(x < y\)

Which of the conditions can be satisfied by the roots of the equations?

Find the pattern of the series and answer the question given below.

Series: (K + 1), (2^S − 2), (P² − 19), 120(K + 1), C

Note: A: K = square root of the smallest two-digit perfect square. B: P = second smallest two-digit prime number. C: S = natural number, the maximum value for which 2^S < 40.

Quantity I: 4 × 3rd term of the given series.

Quantity II: C/3

Quantity III: K × S³ + 100

A shopkeeper has three types of apples (A, B, and C) with the following stock and individual weight. Type A: 50 apples in stock, 40 gm each. Type B: 40 apples in stock, 60 gm each. Type C: 60 apples in stock, 25 gm each. He selects a certain number of apples of each of the three types and places them into a crate K. The number of apples chosen for each type are consecutive multiples of 5. The number of C-type apples in K is the minimum among all. If the total weight of all the apples in the crate is 2050 gm, then how many type B apples did the shopkeeper put in the crate?

A shopkeeper sells two items, A and B. The ratio of the cost price of A to B is \(3 : 4,\) respectively, and the ratio of the selling price of A to B is \(58 : 69,\) respectively. A discount of 20% and 10% is offered on items A and B, respectively. If the profit earned on item B is 3.5%, then find the profit percentage on item A.

In the following question, two equations I and II are given. Solve both the equations and mark the correct option.

I: \(\dfrac{[x(x - 5) + 20]}{x} = 9 - x\)

II: \(y^{2} + 2\sqrt{17}\) y − 5² = √68 y

In the following question, two equations I and II are given. Solve both the equations and mark the correct option.

I: \(x\left(2x + \dfrac{15}{x}\right) - 11x\) \({}= 2x\)

II: \(y^{2} - 4^{2} + 2^{2}y = -2y\)