Enter your prime numbers, public exponent, and other parameters into the calculator to determine your RSA keys and encrypted messages.
RSA Calculation Formula
The following formula is used to calculate the RSA keys and encrypted messages.
Modulus (n) = p * q
Totient (φ) = (p - 1) * (q - 1)
Public Key (e, n)
Private Key (d, n) where d ≡ e^(-1) (mod φ)
Encryption: c = m^e mod n
Decryption: m = c^d mod n
Variables:
- p, q are prime numbers
- n is the modulus
- φ is the totient
- e is the public exponent
- d is the private exponent
- m is the plain text
- c is the cipher text
To calculate the RSA parameters, multiply the prime numbers to get the modulus. Compute the totient, find the public and private keys, and use them for encryption and decryption.
What is RSA Calculation?
RSA calculation refers to the process of determining the public and private keys used in RSA encryption and decryption. This involves choosing prime numbers, calculating the modulus, totient, and keys. Proper