Let a, b,c ∈ z. define the highest common factor hcf(a, b,c) to be the largest positive integer that divides a, b and c. prove that there are integers s, t,u such that hcf(a, b,c) = sa+tb+uc. find such integers s, t,u when a = 91, b = 903, c = 1792

Which inequality is equivalent to -3x < -12? x < 4 , x < -4 , x > 4, x > -4

Examine the two-step equation. − 7 4 + x 4 = 2 which property of operations allows you to add the same constant term to both sides? amultiplication property of equality bdivision property of equality caddition property of equality dsubtraction property of equality

Wich statement could be used to explain why the function h(x)= x^3 has an inverse relation that is also a function