when given p=5, q=19, e=5 solution:- n=5*19 =95 φ (n)=4*18 =72
de=1 modφ (n) d(5)=mod(72) using euclidean algorithm
72=14(5)+2 5=2(2)+1
back substituition
1=5-2(2) 1=5-2[72-14(5)] 1=15(5)-2(72)
now what how to calculate the value of 'd'
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You seem to have already calculated it. If you have 15(5) - 2*72 = 1 then 15(5) $\equiv 1$ (mod 72). Can you see the solution now?
