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In a rectangle ABCD ,E is the mid point point of AD. If AD =40cm and AB=48cm then find ED?
Most Upvoted Answer
In a rectangle ABCD ,E is the mid point point of AD. If AD =40cm and A...
**Given information:**
- Rectangle ABCD
- E is the midpoint of AD
- AD = 40 cm
- AB = 48 cm
**To find:**
ED
**Solution:**
We can solve this problem using the properties of a rectangle and the concept of midpoints.
**1. Understanding the rectangle:**
A rectangle is a quadrilateral with four right angles. In a rectangle, opposite sides are equal in length, and the diagonals bisect each other.
**2. Identifying the given information:**
In this problem, we are given:
- AD = 40 cm
- AB = 48 cm
**3. Understanding the concept of midpoint:**
The midpoint of a line segment divides it into two equal parts. In this problem, point E is the midpoint of line segment AD.
**4. Applying the concept of midpoint:**
Since E is the midpoint of AD, we can conclude that AE = ED.
**5. Solving for ED:**
We know that AD = 40 cm. Since AE = ED, we can divide AD by 2 to find AE.
AE = AD/2 = 40/2 = 20 cm
Therefore, AE = 20 cm.
Since AE = ED, we can conclude that ED is also 20 cm.
**6. Final answer:**
ED = 20 cm
Therefore, the length of ED is 20 cm.
- Rectangle ABCD
- E is the midpoint of AD
- AD = 40 cm
- AB = 48 cm
**To find:**
ED
**Solution:**
We can solve this problem using the properties of a rectangle and the concept of midpoints.
**1. Understanding the rectangle:**
A rectangle is a quadrilateral with four right angles. In a rectangle, opposite sides are equal in length, and the diagonals bisect each other.
**2. Identifying the given information:**
In this problem, we are given:
- AD = 40 cm
- AB = 48 cm
**3. Understanding the concept of midpoint:**
The midpoint of a line segment divides it into two equal parts. In this problem, point E is the midpoint of line segment AD.
**4. Applying the concept of midpoint:**
Since E is the midpoint of AD, we can conclude that AE = ED.
**5. Solving for ED:**
We know that AD = 40 cm. Since AE = ED, we can divide AD by 2 to find AE.
AE = AD/2 = 40/2 = 20 cm
Therefore, AE = 20 cm.
Since AE = ED, we can conclude that ED is also 20 cm.
**6. Final answer:**
ED = 20 cm
Therefore, the length of ED is 20 cm.
Community Answer
In a rectangle ABCD ,E is the mid point point of AD. If AD =40cm and A...
Given--> ABCD is a rectangle,
AD=40cm,AB=48cm,E is the midpoint of AD.
To find-->ED=?,
since, ABCD is a rectangle, and E is the midpoint of AD
ED=1/2(AD),
=1/2(40)
=20cm
AD=40cm,AB=48cm,E is the midpoint of AD.
To find-->ED=?,
since, ABCD is a rectangle, and E is the midpoint of AD
ED=1/2(AD),
=1/2(40)
=20cm
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In a rectangle ABCD ,E is the mid point point of AD. If AD =40cm and AB=48cm then find ED?
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In a rectangle ABCD ,E is the mid point point of AD. If AD =40cm and AB=48cm then find ED? for Class 10 2024 is part of Class 10 preparation. The Question and answers have been prepared according to the Class 10 exam syllabus. Information about In a rectangle ABCD ,E is the mid point point of AD. If AD =40cm and AB=48cm then find ED? covers all topics & solutions for Class 10 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for In a rectangle ABCD ,E is the mid point point of AD. If AD =40cm and AB=48cm then find ED?.
In a rectangle ABCD ,E is the mid point point of AD. If AD =40cm and AB=48cm then find ED? for Class 10 2024 is part of Class 10 preparation. The Question and answers have been prepared according to the Class 10 exam syllabus. Information about In a rectangle ABCD ,E is the mid point point of AD. If AD =40cm and AB=48cm then find ED? covers all topics & solutions for Class 10 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for In a rectangle ABCD ,E is the mid point point of AD. If AD =40cm and AB=48cm then find ED?.
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