Discrete structures
please help!!
Use Fermat's little theorem to find the remainder when 91000 is divided by 13.
To get credit, use Fermat's little theorem and show how each step is done without using a calculator.
Discrete structures please help!! Use Fermat's little theorem to find the remainder when 91000 is divided...
solve number #7 please. domain is a field. 7. State Fermat's theorem and use it to find the remainder when 31233 is divided by 11.
7. Use Fermat's Little Theorem to find the remainders of each of the division problems a. 6150 -19 b. 937531.
Use the remainder theorem to find the remainder when f(x) is divided by x - 3. Then use the factor theorem to determine whether x -3 is a factor of f(x). f(x)#3x3-12x2 + 10x-3 The remainder is
Use the remainder theorem to find the remainder when f(x) is divided by the given x-k. f(x) = 4x2 - 5x+8 X-3 When 4x2 - 5x + 8 is divided by x - 3, the remainder is
1 pts Use the remainder Theorem to find the remainder when / by +1. 5 3 .7+ 8 is divided OR-10 OR-8 OR- OR-16
Use the division algorithm please 3) Find the remainder when 1512+3 is divided by 13.
9. Use the construction in the proof of the Chinese remainder theorem to find a solution to the system of congruences X 1 mod 2 x 2 mod 3 x 3 mod 5 x 4 mod 11 10. Use Fermats little theorem to find 712 mod 13 11. What sequence of pseudorandom numbers is generated using the linear congruential generator Xn+1 (4xn + 1) mod 7 with seed xo 3? 9. Use the construction in the proof of the Chinese...
Please show all your work for credit. a). Use the Remainder Theorem and synthetic division to find the function value. Verify your answer using another method b) Use the Remainder Theorem and synthetic drvision to find the function value. Verify your answer using another method f(x) 4x-3x 2x -4, (2) a) Using the facto(+5x+2), find the remaining factorte) off (x) +6x +3x- 10 and winte the polynomial in fully factored form. ) Using the factors (3x + 2) and (x...
Find the quotient Q(x) and remainder R(x) when the polynomial P(x) is divided by the polynomial D(x). P(x) = 4x5 + 9x4 − 5x3 + x2 + x − 25; D(x) = x4 + x3 − 4x − 5 Q(x) = R(x) = Use the Factor Theorem to show that x − c is a factor of P(x) for the given values of c. P(x) = 2x4 − 13x3 − 3x2 + 117x − 135; c = −3, c = 3...
can you please help me with these Use u U 6. Use the Chinese remainder theorem to find all of the solutions to r? +1 = 0, modulo 1313. 7. What are the last two digits of 31000 ? 8. Find a positive integer x such that the last three digits of 77* are 007