A function f(1) is given by f(1) = h + ab' and has the properties: • f(t) has a horizontal asymptote at y = 3. • f(1) passes through the points (0, 11) and (3,4). Find the values of a, b, and h: h =

Q: Find y as a function of a if y(0)2, y'(0) = 3, "(0) = -13. y(x) = y″ − 4y″ − y′ + 4y = 0,

A: Given a differential equation:initial conditions are:

Q: Find y as a function of a if y(0) = 7, y'(0) = 4, y"(0) = 133. y(x) = y" - 8y" -y + 8y = 0,

A:

Q: find the extrema (minimum and maximum) of f(x) = x2-1 on (-1,2). If none, explain why.

A:

Q: 5) Given h(x) = √√√8+x (a) Find the linearization of h at a = 0. (b) Use the linearization from…

A:

Q: IF THE CURVE OF THE FUNCTION F (X) = Y PASSES THROUGH THE TWO POINTS (2,2) AND (1, K) AND SATISFIES…

A: We have to solve given problem:

Q: B. Find and classify the extreme points of function f(x, y) = x + y - 4xy-1.

A: