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Let h=fog h = fog where f:R2Rf: R 2 R and g:R2+R2 g: R2 R2 is defined by g(x,y)=(-3x2y,y-3x) g(x, y) = (-3x2y, y-3x).
Let h=fog h = fog where f:R2Rf: R 2 R and g:R2+R2 g: R2 R2 is defined by g(x,y)=(-3x2y,y-3x) g(x, y) = (-3x2y, y-3x). Find the derivative h'(-1,2) h'(-1,2) if fx(-6,5)=-3 fx (-6,5) = -3 and fy(-6,5)=-1 fy (-6,5) = -1 h'(-1,2)= h'(-1,2)= [[ ]] Find the following: hx(-1,2)= hx (-1,2)= hy(-1,2)= hy (-1,2)=
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An Introduction to Measure Theoretic Probability
Authors: George G. Roussas
2nd edition
128000422, 978-0128000427
