f(x) = 4x2 + 5,    g(x) = 6x (a) Find (f ∘ g)(x). 144x2+5     (b) Find (g ∘ f)(x). 24x+30     (c) Find  f(g(−3)). (d) Find  g(f(4)).

Q: f(x)=-x^2+36x+520 where x is the number of handbags that Sara sells  What is the maximum revenue

A:

Q: x² + x – 2 ? What is the point of discontinuity of

A: here is we see that function is not define when x=2

Q: -2x2 f(x) = x² – 16

A:

Q: Find f(-2). f(x)=3x2 - 8x + 7 A) B) 21 35 D) 38 3,

A:

Q: f (x) = -2x2 + 3x - 4

A: Given- fx=-2x2+3x-4 To find- The solutions of the above quadratic equation. Identity Used- The…

Q: An electric power plant uses solid waste for fuel in the production of electricity. The cost Y in…

A: Given  Cost(in dollars/hour) to produce electricity is y=12+0.3x+0.27x2 and Revenue(in dollars/hour)…

Q: A fast-food restaurant has a cost of production C (x) = 13x + 95 and a revenue function R(x) = 8x.…

A: SOLUTION-

Q: y1 =  8x,  y2 =  (6x -  1), and y1 exceeds y2 by 2.

A:

Q: - 9x²-6x b) f dx x3-x2

A: Given: ∫9x2-6xx3-x2dx for integrating this we take x as common from numerator and denominator…

Q: I+3 f(x) = x2-3x-10

A:

Q: find (f-g)) wherefa)=-7x²+ 8n-4 and g (x) =-11x+2-1Mx²

A:

Q: f(x) = 2x³9x² + 12x − 3 -

A:

Q: The management of the producers of a famous hot sauce estimate that their profit (in dollars) from…

A: We can use the concept of maxima and minima to solve this question.  In order to get maximum profit…

Q: f(x² - 8x +21)²

A:

Q: f(x)=6x-4 and g(x)=2x2+5, find (gof)(x)

A: To find: The value of g∘fx. Given: The functions are fx=6x-4 and gx=2x2+5. Formula used: The…

Q: Given y = 3x + 7, what is f(-2)

A: The given function is y=3x+7 it can be written as f(x)=3x+7 to find the value of f(-2) substitute…

Q: The profit for a product is given by ​ Px)=-12x^(2)+1600x-14400 where x is the number of units…

A:

Q: A fast-food restaurant has a cost of production C(x)=12x+90 and a revenue function R(x)=7x. When…

A: Given,        C(x)=12x+90 and R(x)=7x

Q: A fast-food restaurant has a cost of production C (x) = 11x + 108 and a revenue function R(x) = 5x.…

A: when production cost become equal to revenue then that point will be equillibrium and if revenue…

Q: f(x) = 3/7x² –- 2

A: we have to find derivative

Q: f(x) = 3x² (1 + 7x-3

A: The given function is:fx=3x21+7x-3

Q: 30x3 + 31x? 25x – 6 - Find the domain of f(x) = 12x3 – 59x2 11x + 30 - -

A:

Q: The profit P (in dollars) generated by selling x units of a certain commodity is given by P( x) =…

A:

Q: A jewelry maker has total revenue for her bracelets given by R= 89.75x and incurs a total cost of C=…

A: given,total revenue for braceletsR = 89.75xtotal cost , C = 23.50x+1192.5where, x = number of…

Q: The revenue for a company producing friendship bracelets is given by f(x) = -15x2 - 30x + 200 %3D…

A: Given:- Revenue function f(x) = -15x2-30x+200 Cost function y=5x-12 x is price in dollars for each…

Q: A fast-food restaurant has a cost of production C(x)=13x+108 and a revenue function R(x)=7x. When…

A: Given the production cost: C(x)=13x+108and revenue function R(x)=7x we need to find the exact answer…

Q: The f3dx is 2 {A} -x-5/3 + C {C} 3x1/3 + C { B }x/3 + C {D}x5/3 + C

A:

Q: p6x² – x – 14 7. J4 x² – 2x – 3 -

A:

Q: What is the Discriminant of the equation x- 3x + 2-0? and what does it represent?

A:

Q: f(x)= -3x2 -30x -9 a = b = C = h = k = 2.

A:

Q: A fast-food restaurant has a cost of production C (x) When does the company start to turn a profit?…

A:

Q: The side of a square is 3x-2. Express the perimeter of the square in terms of x.

A: The side of the square is 3x-2 To find its perimeter.

Q: A fast-food restaurant has a cost of production C (x) = 13x + 126 and a revenue function R(x) = 6x.…

A: Given: C(x)=13x+126 R(x)=6x The company will start to turn a profit when the revenue function will…

Q: Replace in third equati x²y²z²= !

A: Introduction: To condense an algebraic equation by grouping and combining related terms or to reduce…

Q: x2-7x+10 Q2/ Find domain of y = х2—3х-5

A: We use concept of square root in order to solve the given problem. According to the bartleby…

Q: 2x² – 4e*, find: If f(x) = 2x²

A:

Q: f (x) = -2x2 + 10x – 12

A: a

Q: f fx)=3x²-2x and g(x)=2x-3, find (fog)x)

A: solve

Q: A fast-food restaurant has a cost of production C(x) = 14x + 108 and a revenue function R(x) = 82.…

A:

Q: A fast-food restaurant has a cost of production C(x)=11x+95 and a revenue function R(x)=6x. When…

A:

Q: 4. f(x) = x4 -4x -9x2 + 16x+ 20; r= 2

A: Put x=r to verify ,whether it is factor or not

Q: The daily profit, P of a coffee shop is given by P=12x – 0.02x2 where x is the number of coffees…

A: We have to find the maximum profit from the given function.   According to our guidelines we can…

Q: 3x* + 9x3 is x-0 5x4 +3x³ 7. lim А. 2 В. З С. 6 D. nonexistent

A:

Q: The cost function in a dress factory is C(x) = 5x + 27 and the revenue function is R(x) = - 3x +…

A: To find: The number of dresses sold that will provide $69 thousand profit. Given information: The…

Q: f (x) = %3D -2x2 + 10x – 12

A: The given function is f(x)=2-2x2+10x-12 We have to find,  i) x-intercept ii) y-intercept iii) Domain…

Q: 3.) The revenue for a company producing widgets is given by 25x - 50x + 200, where x is the price in…

A:

Q: • F(x)=x2 -7x+20, g(x)= 2x+6.

A: Since you have asked multiple question, we will solve the first question for you as per our guide…

Q: f(x)=43^2x+4x^4−44x3−864+72x^2 What is the end behaivoir of this?

A:

Q: f(x)=9x1/5-6x6/7 How do you find the f'(5)= ?

A: Consider the given function.fx=9x15-6x67

Q: A fast-food restaurant has a cost of production C(x)=13x+110 and a revenue function R(x)=8x. When…

A: GivenC(x)=13x+110R(x)=8x

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.