Consider this function. f(x) = x(18 - x) %3D What are the values of f(0), f(5), and f(18)? @ f(0) = -18 f(5) = 90 f(18) = -36 ® f(0) = 0 f(5) = 90 f(18) = -324 %3D %3D %3D %3D © f(0) = 0 f(5) = 65 f(18) = 0 O f(0) = 18 f(5) = -450 f(18) = -36 %3D %3D %3D %3D

Q: Determine f-1(3) given the following: f(1) = - 4 f(1) = 3 f(3) = -3 f(3) = - 1 A -3 B 1 -1 D 3.

A: If a function maps from a to b then it's inverse function maps from b to a.

Q: so what is the answer for xi and f(xi)?

A: I am going to solve the problem by using some simple calculus to get the required result of the…

Q: If f(3) = 1, f0(3) = 3, g(3) = 2, and g0(3) = 4, what is ( fg)0(3)?

A: Given: f(3)=1, f'(3)=3, g(3)=2, g'(3)=4

Q: Given the function f(x)=x*2+x-1, what is the value of f(2)?

A:

Q: f(x) = x²+ax+b r+c

A:

Q: Add the given functions (f+g)(x) f(×)=7×-8 and g(x)=-11×-3

A: Given that

Q: Given f(x) = -5 - 2x What is f(6)

A: We have given f(x) =-5-2x. We have to find the value of f(6).  For this we can replace x by 6 in…

Q: Find (f + g)(1). f = {(1, -2), (0, -1)} and g = {(5, 0), (1, -3), (2, -4), (-2,4)}

A:

Q: Given f(x) = - 7(1 - 3x) , what is the value of f(- 4) ?

A: This is a problem related to the function property. The function is defined in conjunction with…

Q: What is the value of f(-1) when f() = 5- 3.

A:

Q: If f(4)=2 then f-1 (2)=?

A: Given, f(4)=2-------(1) We have  f(a) = b => a=f-1(b) -------(2)

Q: f(x) -5 -5 5 2.

A:

Q: = 4, fi(5) = -1, g(5) 2, and g (5) 25. If f(5) 2f(a) 3g(x) 3, find hi(5) if h(a) =

A: Differentiate the given function on both the sides with respect to x to get an expression for h’(x);

Q: What’s the difference between f (x) + c and f (x + c)?

A: the given curve is f(x)+c and f(x+c)

Q: f(-7) = 7 f(0) = -4 f(x) =

A:

Q: If f(x) = x2 + 4x + 1, what is f(x + 5)? (Simplify your answer completely.) f(x + 5) =

A:

Q: ren f (x) = x2 + 5x + 6, g (x) = x- 3, evaluate (fo g) (2)?

A:

Q: 3) Use the functions f(x)= 12 - 2x and g(x) = 4x² – x – 7 to evaluate the following: %3D a) f(4) b)…

A: The given functions are fx=12-2x,gx=4x2-x-7.

Q: WHAT IS THE PORNT OF F(x) = (2+1) 5-52-2

A: answer is in next step.

Q: If f(x) = (2x + B) / (x - 3) and f(5) = 8, what is the value of B?

A: Given that f(x)=2x+Bx-3 Need to find the value of B.

Q: f -3 7

A: The given figure represents the function f(x) defined from the elemets of the set {-4, 6, 7} to {-3,…

Q: If f (x) =2x³+6xr- 2, then what is f'(1)? %3D

A: Solve the derivative of the function for given value

Q: f(1) = -3 f(n) = -5 f(n – 1) - 7 f(2) =

A:

Q: If f(14)=27, find f-1(27)

A: If f(x) = y is any function and f is one-one then, => f-1(y)=x

Q: Composition and Inverses of Functions Suppose f(x) following. = 2x, g(x) = 3x - 2, and h(x) = x² –…

A:

Q: f (x) = ()" +4 and g (æ) = (6) f (x) + k, what is the value of +9 can be written as k? O A. -5 ов. 5…

A: Here, it is given that  f(x)=16x+4 and g(x)=16x+9

Q: G(f(2))

A:

Q: Why is this statement false? "If f(2)=2, and f(4)=4, then f(3)=3."

A: To show following statement is false If f2=2, and f4=4 then f3=3

Q: Given that f (x) = xe2", what is f (6) (x) O e2= (195 + 62x) e2* (192 + 64x) O e2a (194 + 64x) O e2…

A:

Q: Let f(x) = 4x – 1 and g(x) = x + 4. Find (fo g)(6). Then (fo g)(6) = | - (Simplify your answer.)

A:

Q: what is the difference between f(x) = 3 and f(3)? For the function f(x) = 2x +1 if f(x) = 3, is the…

A: f(x) = 3 and f(3), both have different meanings

Q: What is the domain of f(2) = Va + 4?

A: Domain is {x€R; x>=-4}. And explanation is given below....

Q: Given the function f (x) = -3x + 2, what is f (2)?

A: Given:  The function f (x) = -3x + 2

Q: given fx= 7x+3 then f -1 (x) will be?

A: f(x)= 7x+3 Let y = 7x+3

Q: F(2)=?

A:

Q: (f(-3))

A:

Transformation of Graphs

The word ‘transformation’ means modification. Transformation of the graph of a function is a process by which we modify or change the original graph and make a new graph.

Exponential Functions

The exponential function is a type of mathematical function which is used in real-world contexts. It helps to find out the exponential decay model or exponential growth model, in mathematical models. In this topic, we will understand descriptive rules, concepts, structures, graphs, interpreter series, work formulas, and examples of functions involving exponents.