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Class 5 Maths Chapter 3 Important Question Answers - Chapter 3 - How many square

Q1: Find the area of the shaded portion in the following figures.
Class 5 Maths Chapter 3 Important Question Answers - Chapter 3 - How many square

Ans: Area of shaded portion = area of trapezium ABCH + area of trapezium CDEF
Class 5 Maths Chapter 3 Important Question Answers - Chapter 3 - How many square


Q2: Find the area
Class 5 Maths Chapter 3 Important Question Answers - Chapter 3 - How many square
Ans: Area of the given figure= Area of DCF + Area of EDG + Area to trapezium FCBH + Area of EGA + Area of AHB Therefore,
⇒ area of DCF = 1/2 × base × height = 1/2 × 100 × 100 = 10000/2 = 5000 m


Q3: Convert the following 50 cm2 in MM2
Ans: 
1 cm2 = 100mm2
50 cm2 = 5,000 mm2


Q4: Fill in the blanks:
The area of a closed plane figure is measured in ________

Ans: The area of a closed plane figure is measured in sq. units


Q5: Find the area of the field shown along side. All dimension are in metres
Class 5 Maths Chapter 3 Important Question Answers - Chapter 3 - How many square
Ans: Area of ABCDE = Area of ΔABH+ area of trap BCFH + area of ΔCDF + Area of ΔAED
Now, area of ABH
= × AH × HB
= 1/2 × 25 × 25
= 625/2 m2 = 312.5m2
Area of trap BCFH = 1/2 × (HB + FC) = HF
= 1/2 (25 + 50) × 55m2
Class 5 Maths Chapter 3 Important Question Answers - Chapter 3 - How many square
Area of ΔCDF = × FC × DF
= 1/2 × 50 × 50 m2 = 1250 m2
Area of ΔAED = × AD × EG
= 1/2 × 130 × 60
= 3900m2
Thus, area of ABCDE = 312.5m+ 2062.5m2 + 1250m2 + 3900m2
= 7225m2


Q6: Find the area enclosed by the given figure
Class 5 Maths Chapter 3 Important Question Answers - Chapter 3 - How many square
Ans: From the fig. it is clear that CDEF is a trapezium and ABCF is a square.
Area of trapezium = Class 5 Maths Chapter 3 Important Question Answers - Chapter 3 - How many square
Where a = ED and b = FC
Area of figure ABCDEF = Area of C DEF + Area of square ABCF
= 1/2 × (7 + 18) × 8 + (18 × 18)
= 100 + 324
= 424 cm2
Class 5 Maths Chapter 3 Important Question Answers - Chapter 3 - How many square


Q7: Diagram of the adjacent picture frame has outer dimensions 28 cm × 24 cm and inner dimensions 20 cm × 16 cm. Find the area of the shaded part of a frame, if the width of each section is the same
Class 5 Maths Chapter 3 Important Question Answers - Chapter 3 - How many square

Ans: Given: outer dimensions 28 cm × 24 cm and inner dimensions 20 cm × 16 cm
Area of shaded region = (area EF JI - area EFGH) + 2 area ΔAIH
= (20 × 20 - 16 × 20) + 2 × 1/2 × 4 × 4
= (400 - 320) + 16 = 80 + 16 = 96 cm2
Class 5 Maths Chapter 3 Important Question Answers - Chapter 3 - How many square


Q8: Find the area enclosed by the given figure
Class 5 Maths Chapter 3 Important Question Answers - Chapter 3 - How many square
Ans: Area of figure ABCDEF = ar. trap ADEF + ar. rec ABCD
= 1/2 (6 + 15) × 8 + 20 × 15
= 84 + 300 = 384 cm2
Class 5 Maths Chapter 3 Important Question Answers - Chapter 3 - How many square


Q9: Rajni says 1 sq. m = 1002 sq. cm. Do you agree? Explain
Ans: Yes it is true that 1 sq m = 1002 sq. cm.
It is known that 1 m = 100 cm
Squaring both sides, we get,
(1 m)= (100 cm)
1 m= 1002 cm


Q10: Ravi completed the shape like this. What is the area occupied by the blue triangle?
Class 5 Maths Chapter 3 Important Question Answers - Chapter 3 - How many square
Ans: Area of blue triangle = 1/2 × 4 × 2 = 2 sq. units.

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FAQs on Class 5 Maths Chapter 3 Important Question Answers - Chapter 3 - How many square

1. How many squares are taught in Class 5?
Ans. In Class 5, students are typically taught about different types of squares, such as perfect squares, square numbers, and square roots.
2. What is the importance of learning about squares in Class 5?
Ans. Learning about squares in Class 5 is important as it helps students understand the concept of area and perimeter, as well as lays the foundation for learning about more complex mathematical concepts in higher grades.
3. Can you provide examples of simple square problems that are taught in Class 5?
Ans. Yes, some examples of simple square problems taught in Class 5 include finding the area and perimeter of a square given its side length, determining if a number is a perfect square, and calculating the square root of a number.
4. How can understanding squares help in real-life scenarios?
Ans. Understanding squares can be helpful in various real-life scenarios, such as calculating the area of a square-shaped garden or determining the number of tiles needed to cover a square floor. It also helps in understanding the concept of square footage in real estate.
5. Are there any online resources or tools available for practicing square-related problems for Class 5 students?
Ans. Yes, there are several online resources and tools available, such as interactive math websites, practice worksheets, and educational apps, that provide exercises and problems related to squares for Class 5 students to practice and enhance their skills.
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