(06.05) Nellie is analyzing a quadratic function f(x) and a linear function g(x). Will they intersect?   f(x) g(x) x g(x) 1 5 2 10 3 15

(07.04 MC) What is the sum of the geometric sequence 1, 3, 9, … if there are 13 terms?

(05.01 MC) Solve 8 = 22x − 1.

(05.02 MC) The function f(x) = 4(3)x represents the growth of a dragonfly population every year in a remote swamp. Erin wants to manipulate the formula to an equivalent form that calculates four times a year, not just once a year. Which function is correct for Erin’s purpose, and what is the new growth rate?

(06.03) How can x − 2 = x + 11 be set up as a system of equations?

(06.05) Janie is analyzing a quadratic function f(x) and a linear function g(x). Will they intersect?   f(x) g(x) x g(x) 1 2 2 4 3 6

(06.01) Three friends attended a carnival. John rode the rollercoaster twice, the bumper cars three times, and the Ferris wheel once. He used 42 tickets total. Darren rode the rollercoaster three times, the bumper cars once, and the Ferris wheel twice. He used 36 tickets. Shelley rode the rollercoaster once, the bumper cars twice, and the Ferris wheel 3 times. She used 32 tickets. Which system of equations matches the friends’ night at the carnival?

(05.06 MC) Choose the function to match the graph.

(08.01 LC) Jeremy is playing a board game and rolls two number cubes. Let A = {the sum of the number cubes is even} and let B = {the sum of the number cubes is divisible by 3}. List the outcomes in A ∩ B.

(09.01 LC) What is the arc length when Θ = and the radius is 5 cm?