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wny why Unx +Vny Unx+vny kny unx+ vny knx * K is constont + find determinont

wny why Unx +Vny Unx+vny kny unx+ vny knx * K is constont + find determinont

Algebra and Trigonometry (6th Edition)
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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should be solved according to the yy named image form.

wny why unx + vny Unx+vny ニo kny unx+ vMy knx ド is constont find determinont
Transcribed Image Text:wny why unx + vny Unx+vny ニo kny unx+ vMy knx ド is constont find determinont
|T| = (azb4 – bzas)n; + (a,b2 – azbı)n? + (a,b4 + azbz – azba – bja4)nny = 0 Divide by n? to obtain ny (azb4 – bzas) ( + (a,b4 + azb2 – azbz – bas) ( + (aıb2 - azbı) 3D0 This equation may be written as R P =0 + from which -R+ VH 2Q ny -R+ R - 4PQ %3D %D Note that the notation previously defined for Equation (1-23) is used in the equation above. Therefore it is seen that, if H > 0, the system is hyperbolic; if H < 0, the system is elliptic; and if H = 0, the system is parabolic. To illustrate the procedure described above, the following applications are pro- posed.
Transcribed Image Text:|T| = (azb4 – bzas)n; + (a,b2 – azbı)n? + (a,b4 + azbz – azba – bja4)nny = 0 Divide by n? to obtain ny (azb4 – bzas) ( + (a,b4 + azb2 – azbz – bas) ( + (aıb2 - azbı) 3D0 This equation may be written as R P =0 + from which -R+ VH 2Q ny -R+ R - 4PQ %3D %D Note that the notation previously defined for Equation (1-23) is used in the equation above. Therefore it is seen that, if H > 0, the system is hyperbolic; if H < 0, the system is elliptic; and if H = 0, the system is parabolic. To illustrate the procedure described above, the following applications are pro- posed.
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