Find the general solution to the given system of differential equations. (consider all functions to be functions of t.) y- x' = y = x + z' x + 2, z, x(0) = y(0) = z(0) = 3 0 -3 y (x(t), y(t), 2(t)) = find the specific solution that satisfies the initial conditions. x(t) = 2-é y(t) = -2 +2e-* * z(t) = 2 - 2- -

Movie $5.50 soda $1.75 popcorn $2.25 candy bar $1.10 jeffrey left home with $20 in his wallet. he had a quick lunch that cost $8.47 and went to the movie theater. which of these activities can jeffrey do? a) go to movie and take two friends b) go to movie and have a soda, a popcorn and a candy bar c) go to movie, take a friend, and have a popcorn to share d) go to a movie, have 2 popcorns, 2 sodas, and 2 candy bars eliminate

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Consider the function y = f(x)=3^x the values of f(1/2) and f(1/4). rounded to the nearest hundredth, are__and__ respectively