Mathematics

Mathematics, 25.10.2019 02:43, caeley

X=3x+20
x=2x+40 find the coordinates

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Mathematics, 23.06.2019 14:50, didirose

You are given coordinates for two vertices of an isosceles right triangle. let's say the triangle is δabc and you're given the coordinates of a and b, with ∠c as the right angle. how could you find the coordinates of c using the distance formula? support your answer with examples. there is more than one correct way to find the coordinates!

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Mathematics, 28.06.2019 06:40, paige1616

Been waiting for an hour, 90 pts to who gets these right 1- find the rectangular coordinates of the point with the polar coordinates (3, 5pi/3) 2- find all polar coordinates of point p where p = (7, pi/3) 3- find the rectangular coordinates of the point with the polar coordinates (1, 1/2 pi) 4- determine two pairs of polar coordinates for the point (5, -5) with 0° ≤ θ < 360°. 5- use your grapher to determine which of the graphs matches the polar equation r = 4 cos 3θ. 6- find all polar coordinates of point p = (6, 31°). (show all work)

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Physics, 10.07.2019 21:20, melinda12ms

(a) the cartesian coordinates of a point in the xy-plane are (x, y) polar coordinates of this point. (-3.11, -2.05) m. find the r3.724 m e=-33.4x your response differs from the correct answer by more than 10%. double check your calculations. (b) convert (r, e) = (4.86 m, 38.70) to rectangular coordinates. y= exercise hints getting started i'm stuck! (a) find the polar coordinates corresponding to (x, y) = (3.1, 1.63) m. 3.50 m (b) find the cartesian coordinates corresponding to (r, e) (4.2 m, 59°).

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Mathematics, 20.08.2019 18:10, ryliesheab

Ee263 the first constraint says that the x-coordinates have unit variance, while the second constraint says that the y-coordinates have unit variance; the third constraint says that the x-coordinates and y-coordinates are uncorrelated. even with all of these additional constraints, there is still not a unique set of coordinates that minimize j. for example, if x and y are some set of coordinates satisfying the constraints, and q ∈ r 2×2 is orthogonal, then ? x˜i y˜i ? = q ? xi yi ? , i = 1, . . , n is another set of coordinates that also satisfies the constraints, and achieves the same value of j. intuitively, we can rotate or reflect any set of coordinates to obtain another set of coordinates that is just as good. we will live with this ambiguity. explain how to find coordinates x and y that minimize j subject to the centering and spreading constraints

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X=3x+20
x=2x+40 find the coordinates...

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