Home
Class 6
MATHS
Line segments can be compared only in te...

Line segments can be compared only in terms of their lengths ?

Text Solution

AI Generated Solution

The correct Answer is:
To determine whether line segments can be compared only in terms of their lengths, we can follow these steps: ### Step 1: Define Line Segments A line segment is a part of a line that is bounded by two distinct endpoints. For example, consider line segments AB and PQ. ### Step 2: Measure the Lengths Let's assign lengths to the line segments. For instance, let the length of line segment AB be 7 centimeters and the length of line segment PQ be 5 centimeters. ### Step 3: Compare the Lengths Now, we can compare the lengths of the two line segments: - Length of AB = 7 cm - Length of PQ = 5 cm Since 7 cm is greater than 5 cm, we can conclude that line segment AB is longer than line segment PQ. ### Step 4: Conclusion From the comparison, we can conclude that line segments can indeed be compared based on their lengths. Therefore, the statement "Line segments can be compared only in terms of their lengths" is true. ### Summary In summary, line segments can be compared in terms of their lengths, and this is the only way to compare them. ---
Promotional Banner

Similar Questions

Explore conceptually related problems

The radius of the metal atom can be expressed in terms of the length of a unit cell is :

Line segments A C and B D are diameters of the circle of radius 1. If /_B D C=60^0 , the length of line segment A B is_________

Line segments A C and B D are diameters of the circle of radius one. If /_B D C=60^0 , the length of line segment A B is_________

In each of the figures [4.222 (i)-(iv)] given below, a line segment is drawn parallel to one side of the triangle and the lengths of certain line-segments are marked. Find the value of x in each of the following: (FIGURE)

Point P (h,k) divides a line segment between the exes in the ratio 1:2 Find the lengths (intercepts) on the axes made by this segment. Also find the area of triangle formed by the line segment and the axes.

Match the following statements: Column A Column B (i) Line segment has (a) at a point (ii) Two segments may intersect (b) if they have equal lengths (iii) Two segments are congruent (c) two end-points (iv) Line segment is (d) portion of a line

Construct two segments of lengths 4.3cm and 3.2cm. Construct a segment whose length is equal to the sum of the lengths of these segments.

Plot the points A(1,-1) and B(4,5). (i) Draw the line segment joining these points. Write the coordinates of a point on this line segment between the points A and B. (ii) Extend this line segment and write the coordinates of a point on this line which lies outside the line segment AB.

Draw a line segment A B and bisect it. Bisect one of the equal parts to obtain a line segment of length 1/4(A B)

Draw a line segment A B and bisect it. Bisect one of the equal parts of obtain a line segment of length 1/2(A B) .