Use the functions f(x) = x+4 and g(x) = 2-x to find gof -1 %3D

Q: Find + 2x + 3 d x2

A: ∫(7x2+2x+3)dx=∫7x2dx+∫2xdx+∫3dx∫(7x2+2x+3)dx=7∫x-2dx+2∫xdx+3∫dx∫(7x2+2x+3)dx=7x-2+1-2+1+2x1+11+1+3x0…

Q: -4x + 11 g(x) = %3D x - 2

A: To solveg(x)=-4x+11x-2

Q: FCX)=5 25 -x², X L5 F(X)

A:

Q: f(x) = V2x + 6

A: Given function is, f(x) = 2x+63=(2x+6)13 Tangent line of the function at x = 1 is given by,…

Q: Find the x coordinate of the vertex: f (x) = x +5x+3

A:

Q: Find the number of units x that produces a maximum revenue R. R = 66x2 − 0.04x3 x =  units

A:

Q: Find (f g) (x) = f (x) = x² + 5æ , g(x) = %3D -

A:

Q: 3) f(x) =9x/チxー3 %3D

A:

Q: Find the number of units x that produces a maximum revenue R. R = 171x2 – 0.06x3 X = units

A:

Q: th Exams ff(x) = V13 - x and g(x) = x² + 3x – 4, what is (g of)(9)? %3D lect one: a. 6 b. 1 с. 4

A:

Q: if d/dx(f(3x^2))=7x^3 , calculate f'(x).

A:

Q: 3. f(x) = /x, a = 4 =D4

A: Solution: The objective is to find the linearization of the given function

Q: DERIVE THE FF. FUNCTIONS: y.x(x-) 4x²+ 3x+2 %3D t.

A:

Q: 16. f" (x) = x² + p3 %3D

A: The given function is f''x=x2+x3. The function f(x) can be obtained by integrating the given…

Q: Find the number of units x that produces a maximum revenue R. R = 51x2 – 0.02x³ X = units

A:

Q: . f(x) 3D 3x*-4x° +6

A: Local maxima would be the point in the particular interval for which the values of the function near…

Q: Find the domain of

A: A function defines a relationship between two sets, where one set is dependent on other set. Any…

Q: solution

A: Please refer to the image below

Q: Find the zero of the linear function  f(x)= x+4

A: fx=x+4

Q: Find the zero of the linear function. f(x)=3/4x-18

A:

Q: Select all the functions that are a solution of y" - y = 0

A:

Q: 2x f(x) = x² - 4 %3D

A: Algebra Question

Q: e2x (x3 - 2) x(3e5x +1) 52. f(x) = %3D

A:

Q: find f [g(x)] and g[f(x)] .

A: Given function are: fx=-8x+9gx=x5+4 The objective is to find f [g(x)] and g[f(x)] .

Q: Differentiate. g(x) = x*(3.3)* gʻ(x) = %3D

A: Given function is gx=x43.3x. To find g'x. Solution: We know that, ddxax=ax lna Power rule of…

Q: 5. f(x) = 2x + 3

A: First write the formula and then put all the values and simplify.

Q: Q4) Find the linearization of: f(x) = x³ + 10 when a = -3

A: l(x)=f(a)+f'(a)

Q: Find the number of units x that produces a maximum revenue R in the given equation. R = 24x2/3 – 2x…

A: Given data is: R=24x23-2x To find the number of units x that produces a maximum revenue R.

Q: Find P(x), the profit function.

A:

Q: Vx - 5 h (x) 2x2 17x +21 -

A:

Q: Determine fx (x); f(x) = x² · e*/2 %3D

A: d(uv) = udv + vdu

Q: consider the equation f(x) = 2x2 - x Find the net change between x = 3 and x = 6

A: Given equation:

Q: 2х g(x) = х2+ x — 2

A:

Q: Find the antiderivative of f(x) f(x)=2sec2 (x)-3x-6

A: Given: f(x)=2sec2x-3x-6let the antiderivative of f(x) = F(x)then,F(x)=∫f(x)dx

Q: f(x) = ( V x) + 3x + 5

A: We have to differentiate the given function.…

Q: f (x) = 2 – 25 V – 4x + 3

A:

Q: f(x) 4x² – 3x + 8, ther %3D

A: In this question, the value of fx at x=-2 is to be determined. fx=4x2-3x+8

Q: Find the number of units x that produces a maximum revenue R. R = 66x2 − 0.04x3

A: Explanation and solutions is given below....

Q: Find the derivative.

A: We write the given expression using an exponent then use power rule and chain rule

Q: 4 f(x) = x2 + 16

A:

Q: f (x) = x* + 2x %3D

A: given isfx = x4+2xdifferentiating both side with respect to xdfxdx=ddxx4+2x

Q: f (x) = 3x^3

A: Given, f(x)=3x3

Q: f(x) = V3x-12 %3D

A:

Q: Solve for x: logs (x) + logs(x – 2) = 1. Show your work. -

A:

Q: f(x) = -4x+1 g(x) = 4x +3 a. (fog)(9) b. (gof)(-4) c. (fog)(x)

A:

Q: Find the number of units x that produces a maximum revenue R. R = 117x2 − 0.06x3 x =…

A: The revenue function is given by,

Q: Find the number of units, x, that produces the maximum profit P, if C(x) = 45+4x and p = 60 - 2x. A.…

A:

Equations and Inequations

Equations and inequalities describe the relationship between two mathematical expressions.

Linear Functions

A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.