1.
a) Show that root 5 is an irrational number
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step1: let √5 is a rational number.
- so, we can write it in the form of (p\q#0) a/b#0. (# i.e not equal to 0)
- √5 =a/b and we find integer and b .let a and b are coprime .
- now √5=a/b
- squareing both sides
- (√5) ×√5= (a/b)(a/b)
- 5=a×a/b×b
- 5b×b=a×a. ( 1) equation
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