All questions of Fractions of Shapes for Class 3 Exam
If 1 part out of 4 is shaded, then 3 parts remain unshaded, which is represented by the fraction 3/4. Understanding both shaded and unshaded portions is vital in working with fractions.
Eating 3 out of 8 slices of pizza means that 3 slices are taken from the total of 8 slices. Thus, the fraction representing the eaten pizza is 3/8. This scenario is an excellent example of how fractions apply to real-life situations.
Each part of a shape divided into 6 equal parts represents 1/6 of the whole. This fraction is essential for calculations involving parts of a whole in various contexts.
After eating 4 pieces from a chocolate bar divided into 10 pieces, 6 pieces remain. The fraction of the remaining chocolate bar is 6/10, which can also be simplified to 3/5. This illustrates how fractions can be used to represent remaining quantities.
Shading 4 out of 10 parts represents the fraction 4/10. This fraction can also be simplified to 2/5, demonstrating the ability to work with equivalent fractions.
With 5 out of 8 parts unshaded, the fraction that represents the unshaded area of the square is 5/8. This shows how fractions can be used to quantify both shaded and unshaded portions of shapes.
The fraction 4/8 can be simplified to 1/2. This highlights the concept of fraction equivalence, where different fractions can express the same value.
Shading 1 out of 5 parts means that the fraction representing the shaded part is 1/5. This is a fundamental concept in understanding how fractions operate within shapes.
In a group of 7 friends, if 3 are wearing hats, the fraction of friends wearing hats is 3/7. This provides a practical application of fractions in everyday life.
A quarter of a shape is accurately represented by the fraction 1/4. This is a fundamental concept in understanding fractions as parts of a whole.
After giving away 2 apples from the original 6, you have 4 apples left, which is represented by the fraction 4/6. This can also be simplified to 2/3, showcasing how fractions can represent remaining quantities after a transaction.
Shading 2 out of 8 parts of a circle simplifies to the fraction 2/8, which can be further reduced to 1/4. This reduction illustrates the concept of equivalent fractions, where different fractions can represent the same portion of a whole.
When a shape is divided into 4 equal parts and 1 part is shaded, the shaded portion represents 1 out of the 4 total parts, which is expressed as the fraction 1/4. This concept helps in visualizing and understanding fractions effectively.
If a shape is divided into thirds, it means it is split into 3 equal parts. Each of these parts represents 1/3 of the whole shape. Understanding how shapes can be divided helps in grasping the concept of fractions better.
A shape divided into quarters is separated into 4 equal parts. Each part represents 1/4 of the whole, which is essential in understanding how fractions break down wholes into manageable parts.
Coloring 7 out of 9 parts means that the fraction representing the colored portion is 7/9. This highlights the importance of fractions in representing portions of shapes.
If 3 out of 8 parts of a circle are shaded, the fraction shaded is 3/8. This example illustrates how fractions can visually represent portions of areas.
After eating 2 slices from a cake of 12 slices, 10 slices remain. Thus, the fraction of the cake left is 10/12, which can be simplified to 5/6. This shows how fractions can be calculated in real-life scenarios.
When 3 out of 5 parts of a rectangle are shaded, the fraction representing the shaded area is 3/5. This visual representation aids in comprehending the concept of fractions in various shapes.