Give an example of a monotone simple polygon for which the set of directions with respect to which
it is monotone consists of at least two distinct "double cones" of directions. more precisely, show a simple polygon p that
is monotone with respect to the line y = x and with respect to the line y = −x, but is not x-monotone or y-monotone. 1
(optional question to provoke thought: for an n-gon, what is the maximum number (in terms of n) of double cones of
directions of monotonicity? i know that it can grow like ω(n), but can you get a tight exact bound? )
(b). suppose that p is a simple rectilinear polygon (all edges are parallel to the coordinate axes). ca

answer: get more recipes with 3 magazines for $20! i often use chicken broth instead of water. 3 tablespoons butter, divided; 1/2 cup freshly grated parmigiano-reggiano bring water and salt to a boil in a large saucepan; pour polenta slowly into 5 minutes to thicken; stir and taste for salt before transferring to a serving bowl.

5x + 5

step-by-step explanation:

you should always add the diagrams and graphs we cannot see. this particular question is kind of borderline because we can make a graph for you.

(f + g)x = -x^2 +3x + 5 + x^2 + 2x

(f + g)x = 5x + 5

the graph of z = 5x + 5 is shown below. always use desmos when in doubt.

the answer is 8/21

hope this