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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 Iocus of the mid-points of all parallel chords of a circle.

आकृति

उत्तर

The locus of the mid-points of parallel chords is the diameter perpendicular to the given chords. 

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अध्याय 16: Loci - Exercise 16.1

APPEARS IN

फ्रैंक Mathematics - Part 2 [English] Class 10 ICSE
अध्याय 16 Loci
Exercise 16.1 | Q 23.3

वीडियो ट्यूटोरियलVIEW ALL [1]

संबंधित प्रश्न

Use ruler and compasses only for this question. Draw a circle of radius 4 cm and mark two chords AB and AC of the circle of lengths 6 cm and 5 cm respectively.
(i) Construct the locus of points, inside the circle, that are equidistant from A and C. prove your construction.
(ii) Construct the locus of points, inside the circle that are equidistant from AB and AC. 


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. 


In the given figure ABC is a triangle. CP bisects angle ACB and MN is perpendicular bisector of BC. MN cuts CP at Q. Prove Q is equidistant from B and C, and also that Q is equidistant from BC and AC. 


In given figure 1 ABCD is an arrowhead. AB = AD and BC = CD. Prove th at AC produced bisects BD at right angles at the point M


Draw and describe the lorus in the following cases: 

The lorus of points inside a circle and equidistant from two fixed points on the circle .


Draw and describe the lorus in the following cases: 

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


Describe completely the locus of points in the following cases: 

Point in a plane equidistant from a given line. 


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


How will you find a point equidistant from three given points A, B, C which are not in the same straight line?


Without using set squares or protractor.
(i) Construct a ΔABC, given BC = 4 cm, angle B = 75° and CA = 6 cm.
(ii) Find the point P such that PB = PC and P is equidistant from the side BC and BA. Measure AP.


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