х-6 f(x) = , Find (g o f)(-2). g(x) = x2 + 9; %3D %3D

Q: (x²-s)' 13. g(x) =- (구+ 4)"

A:

Q: : x + 4 g(x) =; x2 – 16

A:

Q: S)-(4r' -2r² +3x)(A+--3) Find f"(x).

A:

Q: Find (a) E (X) (b) E (2X +5)

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Q: g(x) %= |극(x- – 4

A: Given, g(x)=12(x-5)2-4

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

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Q: 5. f(x) = 3x2 + 6x + 2 a= b= C= h= k=

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Q: g(x) = 3x^2-2x h(x) = 3x + 3 Find (4g-2h)(1)

A: We have to find 4g-2h1 when g(x)=3x2-2xh(x)=3x+3 Here, gx=3x2-2x4gx=43x2-2x=12x2-8x and,…

Q: x² + y² = 7 X=7 O igular (solve) x² + y² = 49. - Option 1 O

A: Given that r=7  r2 =49 let x= 7 cos(theta) y=7 sin(theta)

Q: x²dydx 2. Solve: S x²+y²

A:

Q: 1. Solve the equation. f'(x) = 6f (x) and f(2) = 9 А. f(x) = 6e9x+2 В. f(x) = 9e2x+6 %3D С. f(x) =…

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Q: 9x-31 4x 1 What is the value of x?

A: We have to find x

Q: x³-12x+8=0  Solve for x by cardans method.

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Q: f(x) = {k(6x (6x + 2x³) 0 Find the value of k. 0≤x≤B otherwise

A: Solution is  given below

Q: solution

A: Please refer to the image below

Q: Solve cquation for X C. 2-xa %3D

A:

Q: 1. Solve the equation. f'(x) = 6f (x) and f (2) = 9 А. f(x) = 6e9x+2 %3D В. f(x) = 9e2x+6 %3D С.…

A: We need to solve the equation f'(x)=6f(x) and f(2)=9

Q: fa) -x+3 grx)= %3D What is 2F(x) gra)?

A: f(x)=x+3 and g(x)=x4 we have to calculate 2f(x)-g(x)

Q: B1(b): Solve the initial value problem : f'(x) = x10 + 12x + 12 and f(0) = 7.

A:

Q: LJ-GI Solve for x and y. 3x 5y

A: 5-3x=-4x5ywhen two matrix are equal their corresponding elements are equal .

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

A:

Q: x-4yコG_ 473

A: As per the guidelines we can solve 3 questions only

Q: Solve the equation. f' (x) = 6f (x) & ƒ (2) = 9. f (x) = e6x+9 O f (x) = 9e6x– 12 O f (x) = 9e²a+6 O…

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: Find the particular solution. y' = e* - 4; y(0) = 3

A: For a differential equation, there are two parts of solution. one is the complimentary function…

Q: Solve the nonlinear equation f(x) = e*-3x using: %3D

A: Muller method

Q: g(x)=3x + 4 find g(-2)

A: Given,           g(x) = 3x + 4

Q: Solve using the chain rule f(x) = 6/2x – 5 12 A. 6V2x- 5 В. 2х-5 6. C. 12x/2x –5 С. D. V2x-5 - O A O…

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Q: 53. g(x) = (4x² + 3x)e-7x %3D

A:

Q: e-) 1-2x - x2

A:

Q: 4. f(x) = x² + 4x- 3 a. b. C. d. e. f.

A: The function is f(x)=x2+4x-3

Q: g(x) = 4x² – 3x + 7 %3D Find g(3)

A: SOLUTION-

Q: Sx-5 GX+7 x422

A: Given,            A triangle is shown below :

Q: 3x-11 E D X+9

A:

Q: Solve equation for X E3 ax. 3x %3D /3 +20

A: We assume "z" then substitute in the given equation and solve for z by factoring

Q: 32. g(x) = x/3 – x-2/3

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Q: 5. Solve for x. F E 68 (9x - 5)

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Q: method of undetermined coefficient  y'''-2y'' +y' = xe^(x) = 5

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Q: f (x) = e1x²+8x 40° 4x2 (3.x2 + 2)* 4

A: f(x) = e4x^2+8x (3x2 + 2)4

Q: S- (x²a*)% 2 군

A: solution:- let x = a sec theta.

Q: f(x)=6X2-3x+2 find areas of concavity and convexity? And areas of increasing and decreasing? And the…

A: The given function is, f(x)=6x2-3x+2. Differentiate to obtain f'(x)=12x-3. Equating the first…

Q: 1 g(x) = (3x3 + 5x + 4)3/4 g'(x) = Need Help? Read It

A:

Q: Solve the equation  e^(x^2+2x+1) = e^-(2x+2)  for x

A: We have to solve for x Given that e(x^2+2x+1)=e-(2x+2) Equating both power( because base is equal)…

Q: X- 4y = -4 %3D Solve for x X=4

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Q: g(x)= 1/8x -5 find g(8a-16)

A: Given:

Q: 2y %3D The solution of y - = 3x2 is

A:

Q: Complete the table.

A: The given function is gx=2x+3

Q: F -2 + 12x 12x – 5 G 37° В 4x-5/ E 15 +4x C D

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Q: (g⋅f)(−6)f(x)=5x+4,g(x)=−2x2+5x−6

A:

Q: g(x) = 3 – x %3D

A: answer of given question is in step 2

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.