x2 – 1 If F(x) find the following. (a) F (b) F(20) (c) F(0.008) (d) Is F(0) defined? Yes No

Q: (c) There are four different values that are taken by the function f(x) = (100x) (x) List all of…

A: We recall some basics facts about Euler's function to solve this problem.

Q: 1 x - 5 Let f(x)= Then (fog)(5) (fog)(x) = ▪▪▪▪ and g(x) = 3x + 9.

A:

Q: snip

A: Given, f(x)=x3          if -2≤x≤13x+2    if 1≤x≤4 to find, (a) f(-1)  (b) f(0)  (c) f(1)  (d) f(3)

Q: Let f : Z+ → Z be the function defined by n – 10 (F(f(n+11)) otherwise if n > 100 f(n) What is the…

A: We will find f(99)

Q: snip

A: Given, f(x)=-3x        if x<-10            if x=-12x2+1    if x>-1 To find (a) f(-2)  (b)…

Q: 6x2 f(x) = if x 0 a) Show that f(x) is one-to-one.

A: the given function is: f(x)=6x2                if x<0-7x-1         if  x≥0

Q: 1 in the form f o g. If g(x) = (x + 6), find the x + 6 Express the function h(x) || function f(x).…

A:

Q: Express the following using predicates notations with the least number of words: (i) Each integer is…

A:

Q: 33 Find f(10) if f(x) =2\ + 3.

A: Given:  fx=2x+3 To Find:  f10=?

Q: 1. The function f(z) factors to f() = (* + 2)(ar + bz + c). Find (a + 6+ c). S(z) = 3+3r-5x+2 (a) 5…

A:

Q: - 2x +18 if x≤ -7 For the function, f(x) = 2 (a) f(4) x + 3 (b) f(-8) (a) f(4) = ♫ (Type an integer…

A: This question can be solved by using the concept of value of a function y=f(x) at a given vlue of x

Q: For the following function find (a) f(4), (b) í (b) f 2 f(x) = 4x² - 24x + 21 (a) Find the value of…

A:

Q: -4x+12 ifxS-8 For the function, f(x)= 5 if-8<x<5.find the following. if x25 (c) f(-4.3) (1(6) |-(0)…

A:

Q: Plz answer neatly and clearly Thanksss

A:

Q: A function f is defined by f(x) = 5x + 2. Find the following. (a) f(0) (b) f(4) (c) f(-2)

A:

Q: If f(x) = 4x - 3, what is f(x)1? +3 4 X +3 4 3 - 4 x 4 X + 3

A: For a certain given function, with variable x, we can find the inverse function by funding the…

Q: If f(x) = x – 5, find the following. | (a) f(11) (b) f(-5) (c) f(p)

A: Put the required values of x to find the required answers.

Q: Given the functions f and g below, find g(f(1)). f(x) = x – 4 g(x) = -5x – 3

A:

Q: Given f(x) = 4x+ 6 and g(x) =-5-3x. 1. Find f(3) %3D

A: Topic - functions Take x=3 in f(x) to find f(3)

Q: Let the function f be defined by f(x) = 9-x². If the domain of the function f(x) is D= [-3, 2], what…

A:

Q: if P(G) = 0.0086 and P(F) = 0.0000087 how do you find P(G | F) (dependent)

A:

Q: x - 6 for x 0 Find f(0)

A: Since, from the given conditions, we have following values of function f(x):-When value of x is less…

Q: 5.) Evaluate f(-3) for f(x) = x³ +3x + 17

A: Given  f(x) =x3+3x+17

Q: What is (-4) for the given function? [math][/math] x2 – 16 - if x + -4 f(x) : x+ 4 х — 4, if x = -4

A: The function is given by fx = x2-16x+4if x≠-4x-4if x=-4 To evaluate: The value of f-4 for the given…

Q: 1. Write the following in the form f(x) = Ba". - (;) (*) 20 (a) f(x) = (b) f(x) = 5(3")(9ª) (c) f(x)…

A:

Q: f(x) a. f(-2) X b. f(2) c. For what value of x is f(x) = 9? -4 3 -2 12 4 15 2.

A: Given table values are:                                             x f(x) -4 3 -2 6 0 9…

Q: f"(x) = 10 + 6x + 36x², f(0) = 4, f(1) = 17 f(x) Need Help? Read It Watch It

A: We will solve for f(x).

Q: If f(a)f(b) &lt; 0 what does this tell you about f?

A: Given, f(a)f(b) &lt; 0  So one of them must be negative and other one has to be positive  Let, f(a)…

Q: y(5)_y(3) = e²+2x²-5 y(4) + 5y" + 4y = sinx + cos2x

A: Given: The equations are y5-y3=e2+2x2-5 and y4+5y''+4y=sin x+ cos 2x. The objective is to find the…

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.