Find the smallest positive integer x that solves the congruence: 7x -= 5 (mod52)

abondantQ

abondantQ

Answered question

2021-01-13

Find the smallest positive integer x that solves the congruence:
7x5(mod52)

Answer & Explanation

saiyansruleA

saiyansruleA

Skilled2021-01-14Added 110 answers

Step 1
7x5(mod52)...(1)
5 (mod52) is essentially modules division.
To discover 5 mod 52 utilizing the Modulo Method, we first separation the Dividend (5) by the Divisor (52).
Second, we increase the Whole piece of the Quotient in the past advance by the Divisor (52).
At that point at long last, we take away the appropriate response in the second step from the Dividend (5) to find the solution. Here is the math to represent how to get 5 mod 52 utilizing our
Modulo Method:
552=0.096154
0×52=0
5-0=5
Subsequently, 5 (mod52) is 5.
Step 2
Hence using equation (1)
7x=5
and x=57=0.7
Hence x = 0.7

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