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Find h(x, y) = g(f(x, y)). h(x, y) = g(t) = t + In(t), f(x, y) = 4-xy 5+x²y² +In 4 - xy 5 + x²y² X 4-xy 5+x²y² Find the set of points at which h is continuous. OD = {(x, y) | xy <4} OD = {(x, y) | xy ≤ 4} Oh is continuous on R2 OD = {(x, y) |xy > 4} OD = {(x, y) | xy ≥ 4}

Find h(x, y) = g(f(x, y)). h(x, y) = g(t) = t + In(t), f(x, y) = 4-xy 5+x²y² +In 4 - xy 5 + x²y² X 4-xy 5+x²y² Find the set of points at which h is continuous. OD = {(x, y) | xy <4} OD = {(x, y) | xy ≤ 4} Oh is continuous on R2 OD = {(x, y) |xy > 4} OD = {(x, y) | xy ≥ 4}

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Find h(x, y) = g(f(x, y)). h(x, y) = g(t) =t+In(t), f(x, y) 4-xy 4-xy 3-2 + ( 4-043) 2.2 2. 5+x²) 4 - xy 5 + x²y² Find the set of points at which h is continuous. ) D = {(x, y) | xy < 4} OD = {(x, y) | xy ≤ 4} h is continuous on R² ) D = {(x, y) | xy > 4} OD = {(x, y) |xy ≥ 4} X
Transcribed Image Text:Find h(x, y) = g(f(x, y)). h(x, y) = g(t) =t+In(t), f(x, y) 4-xy 4-xy 3-2 + ( 4-043) 2.2 2. 5+x²) 4 - xy 5 + x²y² Find the set of points at which h is continuous. ) D = {(x, y) | xy < 4} OD = {(x, y) | xy ≤ 4} h is continuous on R² ) D = {(x, y) | xy > 4} OD = {(x, y) |xy ≥ 4} X
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