BODMAS Questions for Class 9

BODMAS Questions for Class 9: Knowing the BODMAS rule is important for doing well in Class 9 math. BODMAS means Brackets, Orders, Division, Multiplication, Addition, and Subtraction. It helps students know the right order to do math operations in an equation for correct answers.

BODMAS, an acronym for Brackets, Orders (i.e., powers and square roots, etc.), Division, Multiplication, Addition, and Subtraction, dictates the sequence in which operations should be performed to accurately simplify mathematical expressions

Understanding the BODMAS Rule:

1. Brackets (B):Solve expressions inside parentheses first.

2. Orders (O):Evaluate powers and square roots next.

3. Division (D) and Multiplication (M):Perform these operations from left to right.

4. Addition (A) and Subtraction (S):Lastly, carry out addition and subtraction from left to right.

To solve math problems correctly, follow these steps:

• Start by solving any parts inside brackets.
• Next, work on terms with exponents.
• Then, do any multiplication or division.
• Lastly, tackle addition and subtraction.
• Remember, multiplication and division come first, followed by addition and subtraction.

You can simplify terms inside brackets right away. This includes doing any division, multiplication, addition, or subtraction inside them.

Always use this order, known as the BODMAS rule, to get the right answer. If there are several brackets, solve them at the same time.

Check the diagram below to see the BODMAS steps clearly.

 

Examples of Applying BODMAS in Question:

1. Example 1: Simplify 10 + (5 × 3 + 2)
   • First, solve inside the brackets: 5 × 3 + 2 = 15 + 2 = 17.
   • Then, add: 10 + 17 = 27.
2. Example 2: Simplify 15 + (30 ÷ 2)
   • Divide inside the brackets: 30 ÷ 2 = 15.
   • Then, add: 15 + 15 = 30.

BODMAS Questions for Class 9 with Answers

Question: Solve: 8+3×5−(4÷2)8+3×5−(4÷2)

Answer:8+15−2=218+15−2=21

Question: Evaluate: 6×(4+3)−56×(4+3)−5

Answer:6×7−5=376×7−5=37

Question: Calculate: 9−(3×2)+49−(3×2)+4

Answer:9−6+4=79−6+4=7

Question: Find: 15÷(5−2)×415÷(5−2)×4

Answer:15÷3×4=2015÷3×4=20

Question: Solve: 7×(2+5)−37×(2+5)−3

Answer:7×7−3=467×7−3=46

Question: Evaluate: (8+2)×3−4(8+2)×3−4

Answer:10×3−4=2610×3−4=26

Question: Calculate: 12÷(4+2)×512÷(4+2)×5

Answer:12÷6×5=1012÷6×5=10

Question: Find: 10+(6×2)−410+(6×2)−4

Answer:10+12−4=1810+12−4=18

Question: Solve: 5×(3−2)+75×(3−2)+7

Answer:5×1+7=125×1+7=12

Question: Evaluate: (9−4)×2+3(9−4)×2+3

Answer:5×2+3=135×2+3=13

Question: Calculate: 16÷(8−6)×416÷(8−6)×4

Answer:16÷2×4=3216÷2×4=32

Question: Find: 11+(7×3)−511+(7×3)−5

Answer:11+21−5=2711+21−5=27

Question: Solve: 6×(5−3)+46×(5−3)+4

Answer:6×2+4=166×2+4=16

Question: Evaluate: (10+2)×3−5(10+2)×3−5

Answer:12×3−5=3112×3−5=31

Question: Calculate: 14÷(7+1)×614÷(7+1)×6

Answer:14÷8×6=10.514÷8×6=10.5

Question: Find: 9+(5×4)−79+(5×4)−7

Answer:9+20−7=229+20−7=22

Question: Solve: 4×(6−2)+34×(6−2)+3

Answer:4×4+3=194×4+3=19

Question: Evaluate: (7+3)×2−4(7+3)×2−4

Answer:10×2−4=1610×2−4=16

Question: Calculate: 18÷(9−5)×318÷(9−5)×3

Answer:18÷4×3=13.518÷4×3=13.5

Question: Find: 12+(8×2)−612+(8×2)−6

Answer:12+16−6=2212+16−6=22

Question: Solve: 5×(7−4)+25×(7−4)+2

Answer:5×3+2=175×3+2=17

Question: Evaluate: (6+4)×3−5(6+4)×3−5

Answer:10×3−5=2510×3−5=25

Question: Calculate: 15÷(6+2)×415÷(6+2)×4

Answer:15÷8×4=7.515÷8×4=7.5

Question: Find: 10+(9×1)−310+(9×1)−3

Answer:10+9−3=1610+9−3=16

Question: Solve: 7×(8−5)+17×(8−5)+1

Answer:7×3+1=227×3+1=22

Question: Evaluate: (5+5)×2−4(5+5)×2−4

Answer:10×2−4=1610×2−4=16

Question: Calculate: 20÷(10−6)×220÷(10−6)×2

Answer:20÷4×2=1020÷4×2=10

Question: Find: 13+(6×2)−513+(6×2)−5

Answer:13+12−5=2013+12−5=20

Question: Solve: 6×(9−7)+46×(9−7)+4

Answer:6×2+4=166×2+4=16

Question: Evaluate: (8+2)×4−6(8+2)×4−6

Answer:10×4−6=3410×4−6=34

Question: Calculate: 16÷(8+4)×316÷(8+4)×3

Answer:16÷12×3=416÷12×3=4

Question: Find: 11+(7×1)−311+(7×1)−3

Answer:11+7−3=1511+7−3=15

Question: Solve: 5×(4−3)+65×(4−3)+6

Answer:5×1+6=115×1+6=11

Question: Evaluate: (9+1)×2−4(9+1)×2−4

Answer:10×2−4=1610×2−4=16

Question: Calculate: 14÷(7+3)×514÷(7+3)×5

Answer:14÷10×5=714÷10×5=7

Question: Find: 10+(5×3)−710+(5×3)−7

Answer:10+15−7=1810+15−7=18

BODMAS Questions for Class 9 FAQs

Does Bodmas apply without brackets?

Yes, Bodmas applies even without brackets. It helps decide the order of operations in math problems.

How is Bodmas rule used in real life?

Bodmas is used in everyday math tasks like calculating expenses or measuring ingredients, ensuring accurate calculations.

What is the basic rule of Bodmas?

The basic rule of Bodmas is to solve brackets first, then exponents, followed by multiplication and division from left to right, and finally addition and subtraction from left to right.

Does Bodmas apply without brackets?

To solve a BODMAS equation, you need to follow the specific order of operations indicated by the acronym BODMAS. BODMAS stands for Brackets, Orders, Division and Multiplication, and Addition and Subtraction. First, solve anything inside brackets, then handle orders such as exponents or roots. Next, perform any division and multiplication from left to right. Finally, complete any addition and subtraction from left to right. Following these steps ensures you solve the equation correctly.

What is the full form of BODMAS?

The full form of BODMAS is Brackets, Orders, Division and Multiplication, and Addition and Subtraction. This acronym helps you remember the correct order of operations to use when solving mathematical equations. By following BODMAS, you ensure that you perform each mathematical operation in the proper sequence, leading to accurate results.