prove that 7-2 root3 is an irrational number
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Answer:
let 7-2√3 is rational number.
Step-by-step explanation:
7-2√3=p/q (q not= to 0) p and q are co-prime number
7-2√3=p/q
7-p/q=2√3
7q-p/q=2√3
√3=7q-p/2q...........eq.1
In R.H.S of eq.1
p;7;q;2
all are rational number
so;R.H.S is a rational number
L.H.S should also be rational number
7-2√3 is a irrational number
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