Two functions are shown. y = f(z) is the function on the left and y=af[b(r=c)] +d where a = 1, b,c,d > 0, a transformed version of y = f(x), on the right.

Q: Use the variable u for the inside function to express each of the following as a composite function.…

A: The given functions, a) y=5t2-34 b) P=11e-0.4 t c) C=6 lnq6+4. We have to write each of the function…

Q: f(x) = Vx+9– 10.

A: We can solve the given problem using concept of function.

Q: A function f(x) = v1 – x² is

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Q: Write the linear function f for which f(1) = 3 and f(4) = 0.

A: Write the linear function f for which f(1) = 3 and f(4) = 0.

Q: Find the directional derivative of f at the point (1,2) in the direction of the vector v = = (1, 3).

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Q: What does is mean for two functions f(x) and g(x) to be orthogonal

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Q: Find and provide a sketch of the domain of the function 2 y2 f(r, y) = 9. 4.

A: Given,  f( x,y)=1−x29−y24 To Find: Domain and sketch of the given function.

Q: The domain of f(x) = Vx is

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