\nNow, the distance of a point from a line is the length of the perpendicular from the point to the line.
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Let be the distance of any point on from and be the distance of any point on from
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We can observe that In this way the distance will be the same for any point on to and any point on to .
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So, parallel lines are always the same distance apart.
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\n\n"},"comment":{"@type":"Comment","text":"Two lines are said to be parallel if they are equidistant from one other, and they do not have any point of intersection."},"encodingFormat":"text/markdown","learningResourceType":"Practice problem","suggestedAnswer":[],"text":"How would you rewrite Euclid's fifth postulate so that it would be easier to understand?"},"name":"Quiz on Introduction to Euclid's Geometry","typicalAgeRange":"10-17","url":"https://www.embibe.com/questions/How-would-you-rewrite-Euclid%27s-fifth-postulate-so-that-it-would-be-easier-to-understand%3F/EM1930120"}
Mizoram Board Solutions for Chapter: Introduction to Euclid's Geometry, Exercise 2: EXERCISE
Author:Mizoram Board
Mizoram Board Mathematics Solutions for Exercise - Mizoram Board Solutions for Chapter: Introduction to Euclid's Geometry, Exercise 2: EXERCISE
Attempt the practice questions on Chapter 5: Introduction to Euclid's Geometry, Exercise 2: EXERCISE with hints and solutions to strengthen your understanding. MATHEMATICS Textbook for Class IX solutions are prepared by Experienced Embibe Experts.
Questions from Mizoram Board Solutions for Chapter: Introduction to Euclid's Geometry, Exercise 2: EXERCISE with Hints & Solutions