1. Find the domains of the following functions. x2 - 2x 2.x-3 (a). f(x) = (b). f(x) = (c). f(x) = 3 sin r+5 tan r %3D x2 – 5x +6 Vx2 - 5x +6

Q: (1-4x, if x -2 f (x) = { 1+4x, if x >-2

A: Given : piecewise function. To find: f(-3) =  f(-2) =  f(1) =

Q: An open box is made from a square piece of cardboard 30 inches on a side by cutting identical…

A: Given: An open box was created from a square piece of cardboard by cutting identical squares from…

Q: ((3, 5), (2, 5), (5, 1), (5, 2)} (4, 2), (4, 2), (2, 3), (1, 6)} (1, 4), (2, 4), (1, 5), (3, 4)}…

A: FUNCTION : a function is a binary relation between two sets that associates to each element of the…

Q: 14) Determine the equation of the piecewise function shown on the right. V X -1 Ñ N

A: We have to determine the equation of the piecewise function from given graph.

Q: (b) f(x) = ¿r²/16 – 2²

A: We have to find derivative

Q: x, if -1くx<

A:

Q: Put the following equation in function using v as the independent variable

A: Solve the given equation for q :   18v-9q=36           9q=18v-36             q=2v-4

Q: 1 y = x2+2 y = Vx2 – 9

A: Given: i. y=1x2+2ii. y=x2-9 To Find: Domain and Range of the following functions.

Q: Determine the domain and range of the following function. х-1 g(x) = V16–x²

A: Given : g(x) = (x-1)0.5/(16-x2)0.5 To find : 1. Domain                 2. Range

Q: In order for a relationship to be considered a function, it has to be entirely output(s). each input…

A: Given query is to complete the statment.

Q: A new television depreciates $140 per year, and it is worth $270 after four years. Find a function…

A:

Q: F: y=x² +2x+1

A:

Q: N C 0 O N RE Ⓡ O

A:

Q: The following two functions have a common input, year t: R gives the average price, in dollars, of a…

A: a) Combine the two functions and create a new function that gives the price of gasoline in constant…

Q: Differentiate the following function. f(x) = 2e2x f(x) = 2 e (2e2x) =]

A: Given: fx=2e2x We know that ddxekx=kekx                                                          ..1

Q: 1, if x<-1 f(x) ={ x, if -1くxく0 2-x, if x 2 0

A:

Q: Give three real-life examples of One-to-One Function and explain why each of them is considered…

A: One one function are functions that are unique in nature