मराठी

Draw and Describe the Lorus in the Following Cases: - Mathematics

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प्रश्न

Draw and describe the lorus in the following cases: 

The lorus of a point in rhombus ABCD which is equidistant from AB and AD .

आकृती

उत्तर

The locus of a point in the rhombus which is equidistant from AB and AD is the diagonal AC. 

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पाठ 16: Loci - Exercise 16.1

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संबंधित प्रश्‍न

State the locus of a point in a rhombus ABCD, which is equidistant

  1. from AB and AD;
  2. from the vertices A and C.

Plot the points A(2, 9), B(–1, 3) and C(6, 3) on graph paper. On the same graph paper draw the locus of point A so that the area of ΔABC remains the same as A moves. 


Draw two intersecting lines to include an angle of 30°. Use ruler and compasses to locate points which are equidistant from these Iines and also 2 cm away from their point of intersection. How many such points exist? 


Without using set squares or protractor, construct a quadrilateral ABCD in which ∠ BAD = 45° , AD = AB = 6 cm, BC= 3.6 cm and CD=5 cm. Locate the point P on BD which is equidistant from BC and CD. 


Construct a rhombus ABCD with sides of length 5 cm and diagonal AC of length 6 cm. Measure ∠ ABC. Find the point R on AD such that RB = RC. Measure the length of AR. 


Describe completely the locus of points in the following cases: 

Centre of a cirde of radius 2 cm and touching a fixed circle of radius 3 cm with centre O. 


Draw and describe the locus in the following cases :

The locus of a point in the rhombus ABCD which is equidistant from the point  A and C


Without using set squares or protractor construct a triangle ABC in which AB = 4 cm, BC = 5 cm and ∠ABC = 120°.
(i) Locate the point P such that ∠BAp = 90° and BP = CP.
(ii) Measure the length of BP.


State and draw the locus of a swimmer maintaining the same distance from a lighthouse.


Without using set squares or protractor construct:
(i) Triangle ABC, in which AB = 5.5 cm, BC = 3.2 cm and CA = 4.8 cm.
(ii) Draw the locus of a point which moves so that it is always 2.5 cm from B.
(iii) Draw the locus of a point which moves so that it is equidistant from the sides BC and CA.
(iv) Mark the point of intersection of the loci with the letter P and measure PC.


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