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Can Someone Help me solving this equation using modulus operation?

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#modular-arithmetic
107
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Prove that there is no integer power of $2$ that is the result of a reordering of the digits of another power of $2$.

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#number-theory #modular-arithmetic #arithmetic
125
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Cipher text only attack?

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#modular-arithmetic #cryptography #affine-geometry
532
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Finding $n$ elements of $\mathbb{Z}_n\times\mathbb{Z}_n$ such that their differences are all different

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#group-theory #finite-groups #modular-arithmetic #direct-product
93
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Coefficients of a series expansion under modular arithmetic

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#modular-arithmetic #integer-partitions
413
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Why do the triangular numbers initially form long cycles mod $2^k$?

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#elementary-number-theory #permutations #modular-arithmetic #permutation-cycles #triangular-numbers
288
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Show that there exists a permutation satisfying a congruence equation.

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#elementary-number-theory #permutations #modular-arithmetic
50
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Solving systems given by $(x_{i}\cdot x_{i+1})\bmod (x_{i}+x_{i+1})=x_{i+2}$?

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#elementary-number-theory #modular-arithmetic #systems-of-equations
60
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Number theory and modular arithmetic

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#elementary-number-theory #modular-arithmetic
66
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Finding $9202 \pmod {15}$

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#discrete-mathematics #modular-arithmetic
605
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Calculate $2^{5104} \bmod 10$ using mental arithmetic

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#elementary-number-theory #modular-arithmetic #mental-arithmetic
33
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I need to determine the values of $a$ and $b$ such that $a-b=33333$ with using $9$ cards ($i$-th card represents $i$).

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#modular-arithmetic
123
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RSA linearity of messages

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#number-theory #modular-arithmetic #cryptography
210
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Theta Functions and Partitions

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#modular-arithmetic #integer-partitions #theta-functions
53
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How Do I solve the below congruence?

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#elementary-number-theory #modular-arithmetic #chinese-remainder-theorem

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