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Yes, figure (i) lies on the same base and between the same set of parallel lines Therefore, both the figures lie on the same base and between the same parallels line. It can be observed that trapezium abcd and triangle pcd have a common base cd and these are lying between the same set of parallel lines ab and cd.

Question 1 which of the following figures lie on the same base and between the same parallels In the solution we will use the concept of same base and same parallels which states that when two figures have a similar side which is base and lines are parallel opposite to common base In such a case, write the common base and the two parallels

(i) since abcd & pdc have same base dc ab ∥ dc p lies on ab and hence abcd & pdc lie on same base dc and between same parallel lines ab & dc.

(1) we know that if that parallelogram and a triangle are on same base and between the same parallels, then the area of the triangle is half the area of the given parallelogram. In this video, we explore the geometric concept of figures lying on the same base and between the same parallels You will learn what this term means, how to identify such figures, and why they are important in geometry. Step by step video & image solution for which of the following figures lie on the same base and between the same parallels

By maths experts to help you in doubts & scoring excellent marks in class 9 exams. Which of the following figures lie on the same base and between the same parallels In such a case, write the common base and two parallels: Two figures are said to be on the same base and between the same parallels if they have a common base or side and the vertices opposite to the common base of each figure on a line parallel to the base.

It can be observed that parallelogram pqrs and trapezium mnrs have a common base rs

However, their vertices, (i.e., opposite to the common base) p, q of parallelogram and m, n of trapezium do not lie on the same line. Two geometric shapes are said to be on the same base and between the same parallels, if they have a common side called the base and vertices opposite to the common base on the line parallel to the base.

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