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Approximation For IBPS RRB Exam, Check Important Question

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Approximation for IBPS RRB Exam- Approximation is an important topic in the quantitative aptitude section of the IBPS RRB exam. It questions a candidate’s ability to quickly and accurately approximate values, which is solving for solving problems efficiently under time constraints. Approximation involves estimating a number or value as close to its actual value as possible, often simplifying complex calculations. This skill is especially useful in exams where quick mental calculations can save candidates time and solve simple questions. These questions usually involve arithmetic operations such as addition, subtraction, multiplication and division. In this article, we provide an overview of the approximation topic, and important questions, and offer strategies for mastering the approximation topics.

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Important Question Approximation for IBPS RRB 2024 Exam

Question 1: What approximate value will come in place of the question mark (?) in the following question?(Note: You are not expected to calculate the exact value.)

(56.04% of 550.06 + 19.92 × 18.13) – 121.97 = ?

A) 546

B) 412

C) 326

D) 638

E) 756

Question 2: What approximate value will come in place of the question mark (?) in the following question?(Note: You are not expected to calculate the exact value.)

16.11 × 9.96 – (238.19 – 64.04 × 2.18) = ?

A) 10

B) 50

C) 90

D) 130

E) 180

Question 3: What approximate value will come in place of the question mark (?) in the following question?(Note: You are not expected to calculate the exact value.)

(246.12 + 501.97 + 449.24) ÷ 6.86 = ?

A) 23

B) 84

C) 171

D) 256

E) 312

Question 4: What approximate value will come in place of the question mark (?) in the following question?(Note: You are not expected to calculate the exact value.)

25.05 × 8.99 + 2.043 – 60.03 × 2.99 = ?

A) 78

B) 90

C) 47

D) 29

E) 34

Question 5: What approximate value will come in place of the question mark (?) in the following question?(Note: You are not expected to calculate the exact value.)

?% of 624.98 + 25.04 = 80.02% of 719.98 + 1448.99

A) 320

B) 480

C) 560

D) 120

E) 250

Question 6: What approximate value will come in place of the question mark (?) in the following question?(Note: You are not expected to calculate the exact value.)

(16.02)2 – 19.98% of 200.04 + √288.94 = ?

A) 197

B) 380

C) 233

D) 117

E) 293

Question 7: What approximate value will come in place of the question mark (?) in the following question?(Note: You are not expected to calculate the exact value.)

(660.05) ÷ 120.04% of (55.022/2.24) = (? ÷ 10.02)

A) 240

B) 120

C) 250

D) 200

E) 160

Question 8: What approximate value will come in place of the question mark (?) in the following question?(Note: You are not expected to calculate the exact value.)

√{(26.98)2 × 40.02% of 39.98} + (168.9)1/2 = ?2

A) 16

B) 11

C) 8

D) 21

E) 2

Question 9: What approximate value will come in place of the question mark (?) in the following question?(Note: You are not expected to calculate the exact value.)

(12.01)2 × (1.001)567 – 67.98 = ?2 – 4.98

A) 9

B) 12

C) 15

D) 18

E) 21

Question 10: What approximate value will come in place of the question mark (?) in the following question?(Note: You are not expected to calculate the exact value.)

(80.98)1/2 + 90.02% of 450.02 – ? = 399.98

A) 34

B) 24

C) 14

D) 45

E) 2

Solution 1: A)

(56.04% of 550.06 + 19.92 × 18.13) – 121.97 = ?

(56% of 550 + 20 × 18) – 122 ~ ?

(308 + 360) – 122 ~ ?

546 ~ ?

Hence, option a.

Solution 2: B)

16.11 × 9.96 – (238.19 – 64.04 × 2.18) = ?

16 × 10 – (238 – 64 × 2) ~ ?

160 – (238 – 128) ~ ?

160 – 110 ~ ?

50 ~ ?

Hence, option b.

Solution 3: C)

(246.12 + 501.97 + 449.24) ÷ 6.86 = ?

(246 + 502 + 449) ÷ 7 ~ ?

1197 ÷ 7 ~ ?

171 ~ ?

Hence, option c.

Solution 4: C)

25.05 × 8.99 + 2.043 – 60.03 × 2.99 = ?

25 × 9 + 2 – 60 × 3 ~ ?

225 + 2 – 180 ~ ?

? ~ 47

Hence, option c.

Solution 5: A)

?% of 624.98 + 25.04 = 80.02% of 719.98 + 1448.99

?% of 625 + 25 ~ 80% of 720 + 1449

(?/100) × 625 + 25 ~ (80/100) × 720 + 1449

(?/100) × 625 ~ 576 + 1449 – 25

? ~ {(2000 × 100)/625}

? ~ 320

Hence, option a.

Solution 6: C)

(16.02)2 – 19.98% of 200.04 + √288.94 = ?

(16)2 – 20% of 200 + √289 ~ ?

256 – (20/100) × 200 + 17 ~ ?

256 – 40 + 17 ~ ?

? ~ 233

Hence, option c.

Solution 7: D)

(660.05) ÷ 120.04% of (55.022/2.24) = (? ÷ 10.02)

660 ÷ {(120/100) × (55/2)} ~ (?/10)

(660 ÷ 33) × 10 ~ ?

20 × 10 ~ ?

? ~ 200

Hence, option d.

Solution 8: B)

√{(26.98)2 × 40.02% of 39.98} + (168.9)1/2 = ?2

√{(27)2 × 40% of 40} + (169)1/2 ~ ?2

√{(27)2 × 16} + 13 ~ ?2

27 × 4 + 13 ~ ?2

121 ~ ?2

? ~ ±11

Hence, option b.

Solution 9: A)

(12.01)2 × (1.001)567 – 67.98 = ?2 – 4.98

(12)2 × (1)567 – (68) ~ ?2 – 5

144 – 68 + 5 ~ ?2

81 ~ ?2

? ~ ±9

Hence, option a.

Solution 10: C)

(80.98)1/2 + 90.02% of 450.02 – ? = 399.98

(81)1/2 + 90% of 450 – ? ~ 400

9 + 405 – 400 ~ ?

? ~ 14

Hence, option c.

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Approximation For IBPS RRB Exam FAQ

What is an approximation in the context of the IBPS RRB exam?

Approximation involves finding a value that is close enough to the correct answer for practical purposes. It helps in quickly estimating answers to save time.

Why is approximation important in competitive exams?

Approximation helps to solve problems faster by avoiding lengthy calculations, which is
key for managing time during competitive exams.

What types of questions involve approximation in the IBPS RRB exam?

Questions can involve estimating values in arithmetic operations, solving equations, simplifying fractions, and dealing with percentages and ratios.

How can one quickly approximate the value of a fraction?

Simplify the fraction to its nearest simple fraction or decimal. For example, approximate 22/7 as 3.14 or 23/7 as approximately 3.3.

Sweta Singh

I pen/write blogs to help aspirants prepare for SSC, Banking, and Engineering exams. These blogs turn out to be a one-stop destination for comprehensive information on some of the biggest competitive exams. My ultimate goal is to provide accurate and easy-to-understand information, covering topics like exam patterns, syllabus, study techniques, and more. Join me on this journey of knowledge!

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