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Classify the quadratic form below. Then make a change of variable, x= Py, that transforms the quadratic form into one with no cross-product term. Write the new quadratic form 4x+4x,x2 - x X2 What is the most precise classification for the quadratic form? A. Positive semidefinite B. Negative definite OC. Indefinite D. Positive definite E. Negative semidefinite The new quadratic form is y'Dy -

Classify the quadratic form below. Then make a change of variable, x= Py, that transforms the quadratic form into one with no cross-product term. Write the new quadratic form 4x+4x,x2 - x X2 What is the most precise classification for the quadratic form? A. Positive semidefinite B. Negative definite OC. Indefinite D. Positive definite E. Negative semidefinite The new quadratic form is y'Dy -

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter9: Quadratic Functions And Equations
Section9.5: Solving Quadratic Equations By Completing The Square
Problem 27PPS
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Classify the quadratic form below. Then make a change of variable, x= Py, that transforms the quadratic form into one with no cross-product term. Write the new quadratic form 4x+4x,x2 -x What is the most precise classification for the quadratic form? A. Positive semidefinite QU. Negative definite OC. Indefinite D. Positive definite E. Negative semidefinite The new quadratic form is y'Dy
Transcribed Image Text:Classify the quadratic form below. Then make a change of variable, x= Py, that transforms the quadratic form into one with no cross-product term. Write the new quadratic form 4x+4x,x2 -x What is the most precise classification for the quadratic form? A. Positive semidefinite QU. Negative definite OC. Indefinite D. Positive definite E. Negative semidefinite The new quadratic form is y'Dy
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