Multiply. (x+ 9)? (x+ 9)2 =O (Simplify your answer.)

Q: (16r 10)

A: Solution

Q: x² + 2 = 38

A:

Q: X 12 4)

A: We have to find the value of x according to given information

Q: (x-12)(x2+9x-6) Multiply?

A: Given:

Q: Simplify:  (2a2+6a +3)(7a2− 6a + 1)

A: We distribute the second term with the first term

Q: (x+9)2=-16

A: (x+9)2=-16  To find : x =?

Q: Find the value of x. II. 5.

A: x = 26 Explanation shown below...

Q: Perform the operations and simplify. (x + 2)³ : x + 2 2 4

A:

Q: A (2+35) + 2+j 1-j

A: As per rule of bartleby we can solve only one question at a time and we can solve only three subpart…

Q: perform the indicated operations and then simplify. (x2 - 3)(x2 + 8)

A: Solution: Consider the given expression is: x2-3x2+8 We have the FOIL method a+bc+d = ab + ad +bc +…

Q: n of the dif 1x² + c-

A:

Q: Multiply. (x + 12)2 (x+ 12)? = (Simplify your answer.)

A:

Q: 7. Find the value of x. (3x-7)° x+15) 289

A: To find: The value of x. Concept used: Exterior angle property: The sum of opposite and non-adjacent…

Q: B. Find the value of x. x + 9 - 3x + 5

A: Here, we have to find the value of x,

Q: 3. State the remainder when (7x5 + 3x4 - 6x² + 5) is divided by (x+1).

A:

Q: O x' +3x +4

A: Given  x2+3x+4

Q: 12) 2x (x12)

A: In this question , you can find the value of 'x' and given that sum of two angles is 90 degree . so…

Q: x³ + 6x? + x+2 How many linear and repeated factors are in the denominator of x³ +1

A:

Q: The degree of 9x+7

A: Given 9x+7

Q: 16. 2 17

A: Given

Q: x2 = 6

A:

Q: Simplify  (2n4)2

A:

Q: Determine the lead coefficient. a) 9x2- b) 3x + 9x-3 c) -9 + 3x 3x + 9 15x

A: Given: a)  9x2−3x3+9−15x4b)  3x6+9x−3c)  −9+3x

Q: (x+2) いニ

A:

Q: i Find mZWXY (3x- 1) 65° W X MZWXY =

A:

Q: Find the value of x. 12x+7 3x+ 16

A:

Q: x²2 -4 dr. r> 2

A:

Q: Perform the operations and simplify. (x + 2)³ : × + 2 4 2

A:

Q: 2. Find the value of x. 2x + 1 71°

A: We are given the following figure. We need to find the value of x.

Q: Find the value of x. (3x 14) (2x + 10)°

A:

Q: 12. Find the value of x. (6x + 1 (9x – 23)'

A: as per triangle proportionality theorem when line divides two side of triangle proportionally then…

Q: 6. Find the value of x. (6x + 29) (8r-5)

A:

Q: 3. Find a 3. 3b.

A: We have to find the derivative of given function

Q: Rewrite 3x2 + 20x – 6 in the form (Зх — 1) х q(х) + r(a). 3x2 + 20x – 6 = (3x – 1) × ) +

A:

Q: 3. Find the value of x. 37 (6x-11)

A: Explained below

Q: x + 3 x? - 2x – 8 x – 9 Multiply: x - 4

A: We have to multiply the expression: x+3x-4·x2-2x-8x2-9 Factorizing the term in multiplication,…

Q: Subtract (-6-3;)-(3+6i) write your answerr as om.

A:

Q: -3ry3 Find 4x 2x4y .Write your answer in simplest form. -722y

A:

Q: Simplify the product. (FOIL) (x+4)(4x -5)

A:

Q: Rewrite - 9a4 + 9x° – 8x? + 8x – 5 in the form (3x2 + 2x + 2) x q(x) + r(x). – 9x4 + 9x 8x2 + 8x – 5…

A:

Q: Simplify 3. 43.x3.2x3 (p x-2

A:

Q: Use substitution to find the indefin x + 3x x* + 6x? 4 -1

A:

Q: x²+15x+54=0

A:

Q: 文-4 3 (x² +x+1) 2.

A:

Q: Simplify: 4(2r²t)³

A:

Q: Multiply and simplify as much as possible. (5x + 13) (x - 5). Give your answer using the form Ax2 +…

A: First multiply and simplify then compare with given form,

Q: Simplify: 2 x²y³ +12/25 + 1 x³y²

A: We can simplify the given expression by using the cross multiplication method.

Q: X +/2

A:

Q: Divide (2x5 - 8x4 + 2x3 + x2)/(2x3 + 1)using long division. State the quotient,q(x), and the…

A: 2x3+1x22x5-8x4+2x3+x2                   2x5+x2                                       -8x4+2x3+0

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.