Represent√11 on number line by the spiral representation and verify by Pythagoras theorem.
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Step-by-step explanation:
Represent√11 on number line by the spiral representation and verify by P
ythagoras theorem.
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Ashwini kumar Aggarwal
Mar 28, 2013
Represent root 11 on the number line
represent √7 and √11 on the number line.
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Kishore Kumar
Representation of √7 and √11 on the number line:
Consider the number shown here
Mark point A at 0 and B at 1. Consider BC ⊥ AB such that BC = 1 unit
Complete the right angled triangle ABC.
By Pythagoras theorem,
With A as centre and radius AC draw an arc on the number line. Mark the intersecting point as P. Hence P represents
Again at P draw PD ⊥ AP such that PD = 1 unit
In right ΔAPD,
With A as centre and radius AD draw and arc on the number line. Mark the intersecting point as Q. Here Q represents
Now from Q draw QE ⊥ AQ such that QE = 1 unit
In right ΔAQE,
With A as centre and radius AE draw and arc on the number line. Mark the intersecting point as R. R represents
Continue the same way till you get and .