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Describe the locus of a stone dropped from the top of a tower.

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प्रश्न

Describe the locus of a stone dropped from the top of a tower. 

आकृति
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उत्तर

 
The locus of a stone which is dropped from the top of a tower will be a vertical line through the point from which the stone is dropped.

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अध्याय 16: Loci (Locus and Its Constructions) - EXERCISE 16 (B) [पृष्ठ २४५]

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सेलिना Concise Mathematics [English] Class 10 ICSE
अध्याय 16 Loci (Locus and Its Constructions)
EXERCISE 16 (B) | Q 6. | पृष्ठ २४५

वीडियो ट्यूटोरियलVIEW ALL [1]

संबंधित प्रश्न

In each of the given figures; PA = PB and QA = QB. 

i.
ii.

Prove, in each case, that PQ (produce, if required) is perpendicular bisector of AB. Hence, state the locus of the points equidistant from two given fixed points.


The given figure shows a triangle ABC in which AD bisects angle BAC. EG is perpendicular bisector of side AB which intersects AD at point F.

Prove that: 


F is equidistant from A and B.


Describe the locus of the centre of a wheel of a bicycle going straight along a level road.


Describe the locus of the moving end of the minute hand of a clock. 


Describe the locus of a runner, running around a circular track and always keeping a distance of 1.5 m from the inner edge. 


The speed of sound is 332 metres per second. A gun is fired. Describe the locus of all the people on the earth’s surface, who hear the sound exactly one second later.


A straight line AB is 8 cm long. Draw and describe the locus of a point which is:

  1. always 4 cm from the line AB.
  2. equidistant from A and B.
    Mark the two points X and Y, which are 4 cm from AB and equidistant from A and B. Describe the figure AXBY.

Draw a triangle ABC in which AB = 6 cm, BC = 4.5 cm and AC = 5 cm. Draw and label:

  1. the locus of the centres of all circles which touch AB and AC,
  2. the locus of the centres of all the circles of radius 2 cm which touch AB.
    Hence, construct the circle of radius 2 cm which touches AB and AC . 

Find the locus of points which are equidistant from three non-collinear points.


Use ruler and compasses for the following question taking a scale of 10 m = 1 cm. A park in a city is bounded by straight fences AB, BC, CD and DA. Given that AB = 50 m, BC = 63 m, ∠ABC = 75°. D is a point equidistant from the fences AB and BC. If ∠BAD = 90°, construct the outline of the park ABCD. Also locate a point P on the line BD for the flag post which is equidistant from the corners of the park A and B.


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