CBSE Class 4 Mathematics Sum Assignment

Download CBSE Class 4 Mathematics Assignments

Explore structured practice materials through the CBSE Class 4 Mathematics Sum Assignment. Tailored for Class 4 learners, utilizing these Mathematics assignments ensures thorough preparation and strengthens foundational knowledge before final CBSE evaluations.

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Access the complete assignment PDF for Class 4 Mathematics below. Regular practice with these targeted academic tasks builds familiarity with standard question patterns and helps secure higher marks in final school evaluations.

Question 1(a). Arrange the following numbers and find the sum: \(234 + 678\)
Answer: Arranging vertically by place value:
\(234 + 678 = 912\)
In simple words: Line up the digits in columns of ones, tens, and hundreds, then add them column by column with carrying over where necessary.

Exam Tip: Always align numbers by their rightmost digits (ones place) before performing column addition.

 

Question 1(b). Arrange the following numbers and find the sum: \(346 + 897\)
Answer: Arranging vertically by place value:
\(346 + 897 = 1243\)
In simple words: Add the ones (\(6 + 7 = 13\)), write \(3\) and carry over \(1\) to the tens place, and continue similarly for other columns.

Exam Tip: Double-check your carry-overs to avoid common addition mistakes in multi-digit problems.

 

Question 1(c). Arrange the following numbers and find the sum: \(675 + 655\)
Answer: Arranging vertically by place value:
\(675 + 655 = 1330\)
In simple words: Stack the numbers aligning the place values and add each column from right to left.

 

Question 1(d). Arrange the following numbers and find the sum: \(432 + 799\)
Answer: Arranging vertically by place value:
\(432 + 799 = 1231\)
In simple words: Add the digits column by column starting from the ones place, carrying over as needed.
Exam Tip: Take extra care when adding across columns that result in numbers greater than 9.

 

Question 2(a). Add: \(6789 + 2309\)
Answer: Arranging vertically by place value:
\(6789 + 2309 = 9098\)
In simple words: Add corresponding digits of the two four-digit numbers from right to left.

Exam Tip: Work methodically from the ones column up to the thousands column.

 

Question 2(b). Add: \(7892 + 2659\)
Answer: Arranging vertically by place value:
\(7892 + 2659 = 10551\)
In simple words: Sum the digits in each column, making sure to properly record any carried-over values.

Exam Tip: Write neatly so that your columns do not drift and cause addition errors.

 

Question 2(c). Add: \(8879 + 9065\)
Answer: Arranging vertically by place value:
\(8879 + 9065 = 17944\)
In simple words: Add the ones, tens, hundreds, and thousands columns sequentially from right to left.

Exam Tip: Verify your final sum by estimating or performing the addition a second time.

 

Question 2(d). Add: \(7543 + 9086\)
Answer: Arranging vertically by place value:
\(7543 + 9086 = 16629\)
In simple words: Combine the values place by place, managing carries carefully.

Exam Tip: Check your addition in the tens and hundreds columns where carrying is frequent.

 

Question 3(a). Subtract: \(902 - 109\)
Answer: Arranging vertically and borrowing where necessary:
\(902 - 109 = 793\)
In simple words: Borrow from neighboring columns when the top digit is smaller than the bottom digit.

Exam Tip: When borrowing across a zero, remember that the zero becomes 9 after receiving a borrow and passing one on.

 

Question 3(b). Subtract: \(236 - 199\)
Answer: Arranging vertically and borrowing where necessary:
\(236 - 199 = 37\)
In simple words: Perform column-wise subtraction with appropriate regrouping.

Exam Tip: Double-check subtraction steps involving borrowing from the tens and hundreds places.

 

Question 3(c). Subtract: \(732 - 328\)
Answer: Arranging vertically and borrowing where necessary:
\(732 - 328 = 404\)
In simple words: Subtract the bottom number from the top number column by column from right to left.

Exam Tip: Always subtract the smaller place values first before moving to larger place values.

 

Question 3(d). Subtract: \(800 - 294\)
Answer: Arranging vertically and borrowing where necessary:
\(800 - 294 = 506\)
In simple words: Regroup across the zeros in the tens and hundreds places to subtract \(294\) from \(800\).

Exam Tip: Be extra careful with consecutive zeros when borrowing.

 

Question 4(a). Find the difference: \(9089 - 4555\)
Answer: Arranging vertically and subtracting:
\(9089 - 4555 = 4534\)
In simple words: Subtract each digit of the second number from the corresponding digit of the first number.

Exam Tip: Align all digits correctly by their place values before subtracting.

 

Question 4(b). Find the difference: \(8112 - 3330\)
Answer: Arranging vertically and subtracting:
\(8112 - 3330 = 4782\)
In simple words: Perform column subtraction from right to left, borrowing when needed.

 

Question 4(c). Find the difference: \(9765 - 2987\)
Answer: Arranging vertically and subtracting:
\(9765 - 2987 = 6778\)
In simple words: Regroup carefully across columns where the top digit is smaller than the bottom digit.
Exam Tip: Take your time with borrowing steps to ensure complete accuracy.

 

Question 4(d). Find the difference: \(9876 - 3987\)
Answer: Arranging vertically and subtracting:
\(9876 - 3987 = 5889\)
In simple words: Subtract each digit column by column, utilizing borrowing as required.

Exam Tip: Check your calculations twice when multiple borrowings are involved.

 

Question 5(a). Write as repeated addition: \(2 \times 8 =\)
Answer: \(8 + 8\)
In simple words: Multiplication represents repeated addition; \(2 \times 8\) means adding \(8\) two times.

Exam Tip: Remember that the first number tells you how many times to add the second number.

 

Question 5(b). Write as repeated addition: \(6 \times 8 =\)
Answer: \(8 + 8 + 8 + 8 + 8 + 8\)
In simple words: Express the multiplication statement by adding \(8\) six times.

 

Question 5(c). Write as repeated addition: \(7 \times 4 =\)
Answer: \(4 + 4 + 4 + 4 + 4 + 4 + 4\)
In simple words: Add \(4\) seven times to show the repeated addition form of the product.
Exam Tip: Double-check that you have written the correct number of addends.

 

Question 5(d). Write as repeated addition: \(5 \times 9 =\)
Answer: \(9 + 9 + 9 + 9 + 9\)
In simple words: Write out the addition of \(9\) five times.

Exam Tip: Multiplication is a shorthand method for adding the same number multiple times.

Chapter Assignment & Practice Material for Class 4 Mathematics Sum

Download Assignment: Sum (Class 4 Mathematics)

Access structured practice assignments for Sum designed in alignment with the latest CBSE curriculum for Class 4 Mathematics. These printable sets cover objective and descriptive problem types to support thorough revision.

Maximize Exam Scores with Chapter Practice Sets

  • Syllabus Compliance: Sets reflect current CBSE evaluation criteria and official marking frameworks.
  • Multi-Format Practice: Includes varied problem types designed to deepen comprehension across all sub-topics.
  • Time Management: Routine practice optimizes pacing to finish school examinations comfortably within schedule.

How to Approach Mathematics Sum Assignments

  1. Concept Foundation: Review the NCERT book for Class 4 Mathematics thoroughly before diving into assignment tasks.
  2. Self-Evaluation: Solve exercises independently before inspecting professional answer guides.
  3. Progress Monitoring: Note down complex formulas or concepts, clearing them up using available online practice aids.

FAQs

Where can I download the latest CBSE Class 4 Mathematics Sum assignments?

You can download free PDF assignments for Class 4 Mathematics Sum from StudiesToday.com. These practice sheets have been updated for the 2026-27 session covering all concepts from latest NCERT textbook.

Do these Mathematics Sum assignments include solved questions?

Yes, our teachers have given solutions for all questions in the Class 4 Mathematics Sum assignments. This will help you to understand step-by-step methodology to get full marks in school tests and exams.

Are the assignments for Class 4 Mathematics Sum based on the 2026 exam pattern?

Yes. These assignments are designed as per the latest CBSE syllabus for 2026. We have included huge variety of question formats such as MCQs, Case-study based questions and important diagram-based problems found in Sum.

How can practicing Sum assignments help in Mathematics preparation?

Practicing topicw wise assignments will help Class 4 students understand every sub-topic of Sum. Daily practice will improve speed, accuracy and answering competency-based questions.

Can I download Mathematics Sum assignments for free on mobile?

Yes, all printable assignments for Class 4 Mathematics Sum are available for free download in mobile-friendly PDF format.