1. the art club wants to paint a rectangle-shaped mural to celebrate the winners of the track and
field meet. they design a checkerboard background for the mural where they will write the
winners' names. the rectangle measures 432 inches in length and 360 inches in width. apply
euclid's algorithm to determine the side length of the largest square they can use to fill the
checkerboard pattern completely without overlap or gaps.

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Refer to the table below if needed. second quadrant third quadrant fourth quadrant sin(1800- - cos(180° -) tan(180°-e) =- tane cot(1800-0) 10 it to solo 888 sin(180° +c) = - sine cos(180° +) =- cose tan(180° +c) = tane cot(180° +o) = cote sec(180° + c) = - seco csc(180° +2) = - csce sin(360° -) =- sine cos(360° -) = cose tan(360° - e) =- tane cot(360° -) = -cote sec(360° -) = seco csc(360° -) = csco sec(180° -) = csc(180° -) = csca 1991 given that sine = 3/5 and lies in quadrant ii, find the following value. tane

Reagan lives five miles farther from school than vanessa lives. write an expression to describe how far reagan lives from school

You just purchased two coins at a price of $670 each. because one of the coins is more collectible, you believe that its value will increase at a rate of 7.1 percent per year, while you believe the second coin will only increase at 6.5 percent per year. if you are correct, how much more will the first coin be worth in 15 years?