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In figure 2 l parallel to m and oac congruent to triangle o bd. If ac =5 cm, oa=3 cm and bd =2 cm, find ob ?
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In figure 2 l parallel to m and oac congruent to triangle o bd. If ac ...
Given:
- In figure 2, line l is parallel to line m.
- Triangle OAC is congruent to triangle OBD.
- AC = 5 cm, OA = 3 cm, and BD = 2 cm.
To Find:
The length of OB.
Explanation:
Step 1: Understand the given information
- Line l is parallel to line m, which means that angle AOC is equal to angle BOD.
- Triangle OAC is congruent to triangle OBD, which means that angle OAC is equal to angle OBD, angle OCA is equal to angle ODB, and side AC is equal to side BD.
Step 2: Identify the relevant information
- We are given the lengths of AC, OA, and BD.
- We need to find the length of OB.
Step 3: Use the given information to solve the problem
- Since triangle OAC is congruent to triangle OBD, we can write the following equations:
- OA = OB (corresponding sides of congruent triangles)
- AC = BD (corresponding sides of congruent triangles)
- We are given that AC = 5 cm and OA = 3 cm, so we can substitute these values into the equations above:
- 3 cm = OB
- 5 cm = BD
- Therefore, OB = 3 cm.
Step 4: Answer the question
The length of OB is 3 cm.
Summary:
In figure 2, line l is parallel to line m, and triangle OAC is congruent to triangle OBD. Given that AC = 5 cm and OA = 3 cm, we can conclude that OB is also equal to 3 cm.
- In figure 2, line l is parallel to line m.
- Triangle OAC is congruent to triangle OBD.
- AC = 5 cm, OA = 3 cm, and BD = 2 cm.
To Find:
The length of OB.
Explanation:
Step 1: Understand the given information
- Line l is parallel to line m, which means that angle AOC is equal to angle BOD.
- Triangle OAC is congruent to triangle OBD, which means that angle OAC is equal to angle OBD, angle OCA is equal to angle ODB, and side AC is equal to side BD.
Step 2: Identify the relevant information
- We are given the lengths of AC, OA, and BD.
- We need to find the length of OB.
Step 3: Use the given information to solve the problem
- Since triangle OAC is congruent to triangle OBD, we can write the following equations:
- OA = OB (corresponding sides of congruent triangles)
- AC = BD (corresponding sides of congruent triangles)
- We are given that AC = 5 cm and OA = 3 cm, so we can substitute these values into the equations above:
- 3 cm = OB
- 5 cm = BD
- Therefore, OB = 3 cm.
Step 4: Answer the question
The length of OB is 3 cm.
Summary:
In figure 2, line l is parallel to line m, and triangle OAC is congruent to triangle OBD. Given that AC = 5 cm and OA = 3 cm, we can conclude that OB is also equal to 3 cm.
Community Answer
In figure 2 l parallel to m and oac congruent to triangle o bd. If ac ...
Where's the figure
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In figure 2 l parallel to m and oac congruent to triangle o bd. If ac =5 cm, oa=3 cm and bd =2 cm, find ob ?
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In figure 2 l parallel to m and oac congruent to triangle o bd. If ac =5 cm, oa=3 cm and bd =2 cm, find ob ? 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 figure 2 l parallel to m and oac congruent to triangle o bd. If ac =5 cm, oa=3 cm and bd =2 cm, find ob ? covers all topics & solutions for Class 10 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for In figure 2 l parallel to m and oac congruent to triangle o bd. If ac =5 cm, oa=3 cm and bd =2 cm, find ob ?.
In figure 2 l parallel to m and oac congruent to triangle o bd. If ac =5 cm, oa=3 cm and bd =2 cm, find ob ? 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 figure 2 l parallel to m and oac congruent to triangle o bd. If ac =5 cm, oa=3 cm and bd =2 cm, find ob ? covers all topics & solutions for Class 10 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for In figure 2 l parallel to m and oac congruent to triangle o bd. If ac =5 cm, oa=3 cm and bd =2 cm, find ob ?.
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