Let (a_1, b_1), (a_2, b_2) and (a_3, b_3) be three points in the cartesian plane. assume that a_1 notequalto a_2, a_1 notequalto a_3 and a_2 notequalto a_3. a) prove that there is a unique quadratic function that passes through these points. b) prove that there are infinity many cubic functions that passes through these points. c) prove that there is either one linear function that passes through these points or no linear functions that pass through these points. let f = [1 1 1 0]. compute f, f^2, f^3, f^4, and f^5. write out a general form for f^n in terms of fibonacci numbers. the fibonacci numbers are f_0 = 0, f_1 = 1, f_2 = 1, f_3 = 2, f_4 = 3, f_5 = 5, and f_n + 2 = f_n + f_n + 1 for n lessthanorequalto 4.

definition: a circle is the  set of all points in a plane that are equidistant  from a given  point  called the center of the circle. we use the symbol ⊙ to represent a circle. the a line segment from the center of the circle to  any point  on the circle is a radius of the circle.

step-by-step explanation:

i googled it and this is what i got i don't know how it is. sorry.

81 seats

step-by-step explanation:

if you multiply 0.65 times 125 then you get 81.5 seats. well since you can't have half of a seat you have to round down and get 81 seats in the no children zones. that leave 44 seats outside of the no children zone.

answer: 230 miles ( vote ! )

step-by-step explanation:

180.39 minus 17.99 equals 162.4

then divide 162.4 by .80 to get 230

answer: i don't understand. what are the options

step-by-step explanation: