Mathematics

Mathematics, 10.07.2019 06:00, danielahchf

Consider the equation below. x2 + y2 − 2x − 4y − z + 5 = 0 reduce the equation to one of the standard forms. classify the surface. ellipsoid elliptic paraboloid hyperbolic paraboloid cone hyperboloid of one sheet hyperboloid of two sheets sketch the surface. webassign plot webassign plot webassign plot webassign plot

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Mathematics, 01.07.2019 20:50, jaass28

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Mathematics, 19.07.2019 11:00, manueelaa

Im giving 100assignment: converting between forms convert each equation of a line to the requested form. part i: practice converting equations to different forms 1. write the equation 1 3 2 y x in standard form. 2. write the equation 9 2 6 x y in slope-intercept form. 3. write the equation y x 3 4( 1) in standard form. 4. write the equation y x 7 2( 3) in slope-intercept form. 5. the equation y x 5 3( 2) is written in point-slope form. write this equation in the following ways: a. slope-intercept form b. standard form part ii: create your own conversion problem now it’s time for you to create your own problem that involves converting three different equations of lines to different forms. first, write three (3) equations of lines in the following forms: a) point-slope form, b) slope-intercept form, and c) standard form. next, choose another form to write each equation in, and then show all the steps required to convert each equation to the other form.

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Mathematics, 06.09.2019 03:20, hlhunter11p8f0o0

Identify the surface defined by the following equation. x2 + y2 +3z2 + 8x =-15 select the correct choice below (a) the surface defined by the equation is an ellipsoid centered at (4,0,0) that has length 4 in the x-direction, 4 in the y-direction, and 2/√3 at z direction (b) the surtace detined by the equation is a nyperboloid of one sheet centered at (4,0,0) and is centered around the z-axis. in the xy-plane, the trace has length 4 in the x direction and 4 in the y direction (c) the surface defined by the equation is a hyperboloid of two sheets centered at (4,0,0) and whose traces in the xy-plane are elipses. the shortest distance between the two sheets is 4 (d) the surface deftined by the equation is an elliptic cone centered at (4,0,0) and whose traces in the xy-plane are ellipses length in the y-direction. and whose traces in the xy-plane are ellipses.

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Consider the equation below. x2 + y2 − 2x − 4y − z + 5 = 0 reduce the equation to one of the standar...

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