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1. Let p = 23434549. We know that 4842 is larger than √P. Suppose it is given that any number less than 4842 does not divide p. What do you think about the primality of p?
2. Let p = 4k + 3 for some integer k and x be a non-zero integer less than p such that it has a square root. Show that square of
xP+1/4
is x mod p.
3. Let
E : y2 = x3 + 3x + 5 mod 443
be an elliptic curve. Its order is 427 = 61.7.
The point P = (x, y) is on the curve and it is given that 2P = (248,113).
(a) Explain an efficient method to find P = (x, y) (Do not find P, just explain how to find it).
(b) By using P, explain a method to find an element of order 61.
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