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Sia ? 6 years, 6 months ago

To construct: A line segment of length 8 cm and taking A as centre, to draw a circle of radius 4 cm and taking B as centre, draw another circle of radius 3 cm. Also, to construct tangents to each circle from the centre to the other circle.
Steps of Construction :
- Bisect BA. Let M be the mid-point of BA.
- Taking M as centre and MA as radius, draw a circle. Let it intersects the given circle at the points P and Q.
- Join BP and BQ.
Then, BP and BQ are the required two tangents from B to the circle with centre A. - Again, Let M be the mid-point of AB.
- Taking M as centre and MB as radius, draw a circle. Let it intersects the given circle at the points R and S.
- Join AR and AS.
Then, AR and AS are the required two tangents from A to the circle with centre B.
Justification: Join BP and BQ.
Then {tex}\angle APB{/tex} being an angle in the semicircle is 90o.
{tex} \Rightarrow BP \bot AP{/tex}
Since AP is a radius of the circle with centre A, BP has to be a tangent to a circle with centre A. Similarly, BQ is also a tangent to the circle with centre A.
Again join AR and AS.
Then {tex}\angle ARB{/tex} being an angle in the semicircle is 90o.
{tex} \Rightarrow AR \bot BR{/tex}
Since BR is a radius of the circle with centre B, AR has to be a tangent to a circle with centre B. Similarly, AS is also a tangent to the circle with centre B.
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{tex}\begin{array}{l}k=\;k\times1\\2k=\;k\times2\\3k=k\times3\\4k=k\times2\times2\\5k=k\times5\end{array}{/tex}
Here k is a positive integer
Hence HCF(k,2k,3k,4k,5k)= k.
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Praanshu Joshi 7 years, 1 month ago
0Thank You