What is the equation for​ g?   g(x)=

Q: The sketch represents f(x) = x² + x – 6 and g(x) = -x – 3 P M

A: We have given functions  f(x) = x2+x-6  g(x) = -x-3 As we have given to solve for  f(x) < g(x)…

Q: For each year t, the population of monkeys in an Asian rainforest is represented by the function…

A: Which monkey population growing at a faster rate

Q: (c) Find g (x) dx.

A:

Q: For the functions f(x) = - 4x + 1 and g(x) = 2x-x+ 5, find (f o g)(- 3.1). (fo g)(-3.1) = %3D (Round…

A: f(x) = -4x +1 g(x) = 2x2 -x +5 ( fog) (x) = f(g(x))                 = f (2x2-x +5)                =…

Q: A ferris wheel is 25 meters in diameter and boarded from a platform that is 1 meter above the…

A:

Q: Given the function g(x)=3x2 +8 Find the given value   g(1/3)

A: The given function is g(x) = 3x2 +8.

Q: 1. Consider the function g(x) = x3 +3x2 +1. (i) Find the derivative g (x) = ?? (ii) Factor the…

A:

Q: if g(x) =3+ x+ e x , find g -4

A: g(x)=3+x+exTo find: g-4

Q: 10.) The graph f(x) = (x + 1) - 7is translated 3 units right, resulting in the graph g(x). Write an…

A:

Q: Find the leading coefficient of f(x)? Given f(x)=-(x-3)2(x+3)2

A:

Q: Use the functions below to find the given value f(x) = ±x - ( - 3 g(x) = x3

A:

Q: If fx) = 2x- land g) = x, Find *f

A:

Q: Two functions are shown below. f(x) = 15 + (1.1)x g(x) = 115 + 1.1x For what integer value…

A: f(x) = 15 + (1.1)x  and g(x) = 115 + 1.1x

Q: Find f. g, g. f, and g. g. f(x) = 3x, g(x) = x² (a) fog (b) g.f (c) 9.9

A: given f(x)=3x and g(x)=x4

Q: if g(x) = (1/5)xfind g(-2)

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.