is 1.101001000100001..is an irrational number
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Answer:
yes
Step-by-step explanation:
Now consider the number p = 0.111101001000100001
Now we have p as an irrational number since it is non terminating and non repeating decimal.
So now in the first two places of decimal b and p have similar digits and the third place has 0 whereas p has 1.
Therefore b < p
Also p and a have similar digits in first four places of decimal and in the fifth place p has 0 and a will have 1
Therefore p < a
Hence b < p < a
So p is the irrational number between a and b
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