How to find 85307 (mod 739)?

Q: 4. Find all numbers between -50 and 50 which x mod 13 = 3

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Q: Use Eulers thm to find , 7଼8003 mod 1000

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Q: Find 12 ^– 1(mod 17), the inverse of 12 modulo 17

A: Find an inverse of 12 modulo 17 as follows.

Q: Find the value of 3443 mod 23 4 16 O 3

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Q: Where would 129 be on a mod 13 clock (which goes from 0 to 12)? What is the remainder…

A: Where  would  129  be  on  a  mod  13  clock  (which  goes  from 0 to 12)? What is the remainder…

Q: Show that every nonzero residue (mod 17) can be written as a power of 3

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Q: Prove that 2^10 + 5^12 is a composite number.

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Q: How many integers have inverses modulo 144? Justify.

A: Justify how many integers have inverse modulo 144.

Q: Find the inverse s of -1959 modulo 979 such that 0 <s< 979

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Q: What is the value of o(5400 mod 13)

A: From Fermat's Theorem we know that if p is a prime number and p/a, a∈Z  then ap-1≡1(mod p) Since,…

Q: Find 1112 mod 13.

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Q: What prime numbers are squares in mod 17? (Include primes that are larger than 17). What primes p…

A: Since the squares less than 17 are 1, 4, 9, 16 then the prime numbers that are squares in mod 17 are…

Q: If you randomly pick integers from 1 to 200, how many would you have to pick to ensure that at least…

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Q: Is it true that 90 ≡ 64 (mod 13)?

A: As given equation 90≅64(mod 13) is False.

Q: Determine what number the product is congruent to in mod 3. 5.8 5.8 = (mod 3 )

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Q: Compute the value of the expression: [72 ·(-65) + 211] mod 7

A: To calculate the below modulo.  72⋅−65+211mod  7

Q: Suppose c is an integer. If c mod 15 = 3, what is 10c mod 15? In other words, if the division of c…

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Q: Is 7|(15+20): True or False? 28 is congruent to 42 modulo 6: True or False?

A: I am solving these in step 2

Q: Determine how many ti (o bom is a prime.

A: In this question, the number of times is determined when 1 appears in the multiplication table for…

Q: Find the integer that satisfies: 30x4 ≡ 12 (mod 67)

A: Given the expression is, 30x4≡12mod 67

Q: determine what number the sum is congruent to in mod 3, 6+4 = __ (mod 3)

A: First we add the numbers, then check for the remainder on dividing the result by 3 and that will be…

Q: Is 17 congruent to 4 modulo 6.

A: 17, when divided by 6, leaves remainder 5

Q: In the formula a b (mod n), what is the value of b in 36 b (mod 5)?

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Q: Is 103= 58 mod 5 true or false?

A: Note: a mod b is the remainder from the division of a by b. Given: 103 = 58 mod 5.

Q: Find the order of 4 modulo 49.

A: Evaluate order of 4 modulo 49.

Q: Find 123 (mod 11) + 321 (mod11).

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Q: Determine the remainder of 102020 modulo 2020 and the remainder of 102020 modulo 2021.

A: solution 104≡1920(mod2020)…

Q: What is 62019 =   mod 5

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Q: Using Fermat's theorem, find 3201 mod 11.

A: Euler's Theorem states that for any natural  number n, we  have  aϕ(n)≡1(mod n) where ϕ(n) denotes…

Q: Inverse of 9 modulo 23 is 18

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Q: Use Fermat's theorem to Reduce 50250 (mod 83) to a number in the range {0,1

A: Here we will find out the required value.

Q: Compute 9 x 10999,999,999,999,999,999 (mod 13).

A: To Compute: 9×10999,999,999,999,999,999 (mod 13)

Q: The inverse of 19 modulo 141 is 51 صواب İhi

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Q: Find a number that is less than 1740719 which is congruent to 577 modulo 1279 and congruent to 317…

A: Given, a number that is less than 1740719 which is congruent to 577 modulo 1279 and congruent to 317…

Q: . Find the value of 876,543,218,765,432,187,654,321 (mod 11) 10

A: To find the value of 876,543,218,765,432,187,654,321(mod11)

Q: Number theory

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Q: what is 155 mod 18 ?

A: 155 mod 18 ?

Q: Determine whether 17 is congruent to 5 modulo 6?

A: We have to check whether 17 is congruent to 5 modulo 6

Q: Use Euler's theorem to evaluate: 9 (mod 14) for a =1446.

A: Euler's theorem:- If gcd a,n=1 then aϕn≡1mod n. here ϕn is Euler's function. The number of integer…

Q: Inverse of 19 modulo 141 is

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Q: (a) What is 84 (mod 9)? (b) What is 52 (mod 5)? (c) What is -4 (mod 10)?

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Q: Find the least residue of 99! (Mod 101)

A: Introduction: In number theory, Wilson's theorem is a very significant theorem. It states that for…

Q: Calculate 433940584939 mod 988027. Show how do obtain your claimed solution.

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Q: Show that if x mod 8 = 1, then (3x −5) mod 6 = 4.

A: Solution

Q: Find the order of 5 modulo 31.

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Q: If a = 2846463 mod 59, then a =? A

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Q: Find (173 mod 29)4 mod 19.

A: Find (173 mod 29)4 mod 19.

Q: Find all the integers that satisfy 140x = 133 (mod 301).

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Q: How would you find -88 mod 13?

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