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Find h(x, y) = g(f(x, y)). h(x, y) = Find the set of points at which h is continuous. OD = {(x₁) ₁ Y ² = x - 5} Oh is continuous on R² ⒸD= {1x₁x1x²= ²x+5} {(x, y) ,y) g(t) = ² + √t, f(x, y) = 5x + 7y - 35 1 00-{kxnian ( + + + )} (x, y) | (x, y) = OD= OD= 0 = {(x, y) 1 (x, y) * (0, 0)} #

Find h(x, y) = g(f(x, y)). h(x, y) = Find the set of points at which h is continuous. OD = {(x₁) ₁ Y ² = x - 5} Oh is continuous on R² ⒸD= {1x₁x1x²= ²x+5} {(x, y) ,y) g(t) = ² + √t, f(x, y) = 5x + 7y - 35 1 00-{kxnian ( + + + )} (x, y) | (x, y) = OD= OD= 0 = {(x, y) 1 (x, y) * (0, 0)} #

Calculus For The Life Sciences
Calculus For The Life Sciences
2nd Edition
ISBN:9780321964038
Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Chapter4: Calculating The Derivative
Section4.4: Derivatives Of Exponential Functions
Problem 16E
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Find h(x, y) = g(f(x, y)). h(x, y) = g(t) = ² + √t, f(x, y) = 5x + 7y - 35 Find the set of points at which h is continuous. OD = {(x, y) ₁ y ² ½ x - 5} Oh is continuous on R² ⒸD= {1x₁x1x²= ²x+5} {(x, y) ,y) 1 00-{kxnian ( + + + )} = {(x, y) (x, y) | (x, y) = OD= 0 = {(x, y) 1 (x, y) * (0, 0)} #
Transcribed Image Text:Find h(x, y) = g(f(x, y)). h(x, y) = g(t) = ² + √t, f(x, y) = 5x + 7y - 35 Find the set of points at which h is continuous. OD = {(x, y) ₁ y ² ½ x - 5} Oh is continuous on R² ⒸD= {1x₁x1x²= ²x+5} {(x, y) ,y) 1 00-{kxnian ( + + + )} = {(x, y) (x, y) | (x, y) = OD= 0 = {(x, y) 1 (x, y) * (0, 0)} #
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